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106 CHAPTER 5 ANALYSIS AND INTERPRETATION 5.1 INTRODUCTION - Peter Lewis This study has a set of goals for analysis and discussion. The first goal is to test the EI level of the 5 th year 9 th semester Medical students in Delhi. The second goal is to exhibit the profile of the respondents. The third goal is to assess the scores of each dimensions of the EI scale. The fourth goal is to assess the impact of age, gender and marital status on the level of EI among the medical students. The level of EI is assessed based on four dimensions: 1. Self-Emotion Appraisal 2. 3. Use of Emotion 4. Regulation of Emotion The validity of these dimensions is tested by examining whether they generate prototypes that are significantly different in those dimensions. The study concludes by sorting out the findings and suggestions derived from the analysis and interpretation. So it has been done through the various statistical tools, which were appropriately used for the study.
Transcript

106

CHAPTER 5

ANALYSIS AND INTERPRETATION

5.1 INTRODUCTION

- Peter Lewis

This study has a set of goals for analysis and discussion. The first goal

is to test the EI level of the 5th year 9th semester Medical students in Delhi.

The second goal is to exhibit the profile of the respondents. The third goal is

to assess the scores of each dimensions of the EI scale. The fourth goal is to

assess the impact of age, gender and marital status on the level of EI among

the medical students.

The level of EI is assessed based on four dimensions:

1. Self-Emotion Appraisal

2.

3. Use of Emotion

4. Regulation of Emotion

The validity of these dimensions is tested by examining whether they

generate prototypes that are significantly different in those dimensions.

The study concludes by sorting out the findings and suggestions

derived from the analysis and interpretation. So it has been done through the

various statistical tools, which were appropriately used for the study.

107

The data collected are tabulated and analyzed using the following

tools.

Descriptive Statistical Tools

Frequencies Procedure

Cross Tabulation

Inferential Statistical Tools

Chi-Square Test

ANOVA

T-Test

Correlation 5.1.1 Descriptive Statistics

5.1.1.1 Frequencies Procedure

The frequencies procedure is useful for obtaining summaries of

of the tasks that these summaries help us to complete are listed below.

iables. What values occur most

often? What range of values are we likely to see?

Checking the assumptions for statistical procedures. Do we have

enough observations? For each variable, is the observed distribution of

values adequate?

Checking the quality of the data. Are the missing or wrongly entered

values? Are the values that should be recorded?

108

5.1.1.2 Cross Tabulation

The cross tabulation technique is the basic technique for examining the

relationship between the two categorical (nominal or ordinal) variables,

possibly controlling for additional layering variables. The cross tabulation

procedure offers tests of independence and measures of association and

agreement for nominal and ordinal data. Additionally, estimates of the relative

risk of an event can be obtained given the presence or absence of a particular

characteristic. The cross tabulation shows the frequency of each response at

each store location. If each store location provides a similar level of service,

the pattern of responses should be similar across stores. At each store, the

majority of responses occur in the middle, from the cross tabulation alone, it

is impossible to tell whether these differences are real or due to chance

variation. The chi-square test has to be done to ensure this.

5.1.2 Inferential Statistics

5.1.2.1 Chi-Square Test

The chi-square test measures the discrepancy between the observed

cell counts and what would be expected if the rows and columns were

unrelated. The degree of influence of the following independent variables

pertaining to the respondents with respect to the factors influencing the level

of Emotional Intelligence are.

1. Age group of Respondents

2. Gender of Respondents

3. Marital status of Respondent

-e) 2 / E

With Degree of Freedom (D.F.) = (c-1) (r-1) where,

O= observed frequency

109

E= expected frequency

c= number of columns

r= number of rows

5.1.2.2 Anova Technique

The One-Way ANOVA procedure produces a one-way analysis of

variance for a quantitative dependent variable by a single factor variable.

Analysis of variance is used to test the hypothesis that several means are

equal. This technique is an extension of the two-sample t test. In addition to

determining that difference exists among the means, one may want to know

which means differ. There are two types of tests for comparing means: a

priori contrasts and post hoc tests. Contrasts are tests set up before running the

experiment and post hoc tests are run after the experiment has been

conducted. One can also test for trends across categories.

5.1.2.3 T-Test

A statistical examination of two population means. A two-sample t-test

examines whether two samples are different and is commonly used when the

variances of two normal distributions are unknown and when an experiment

uses a small sample size. 5.1.2.4 Correlation Correlation is the degree of association between variables in a set of

data. But, in a statistical sense, a correlation analysis usually produces a

measure of the linear relationship between the two variables. Therefore,

correlation analysis is closely related to regression analysis. Usually, there is a

misunderstanding about the relationship between correlation and causality.

Saying two variables are highly correlated does not necessarily mean that one

of the variables causes the other.

110

5.1.3 Reliability Analysis:

Reliability determines how consistently a measurement of skill or

knowledge yields similar results under varying conditions. If a measure has

high reliability, it yields consistent results. There are four principal ways to

estimate the reliability of a measure:

1. Inter-observer: Is determined by the extent to which different observers

or evaluators examine the same presentation, demonstration, project,

paper, or other performance and agree on the overall rating on one or

more dimensions.

2. Test-retest: Is determined by the extent to which the same test items or

kind of performance evaluated at two different times yields similar

results.

3. Parallel-forms: Is determined by examining the extent to which two

different measurements of knowledge or skill yield comparable results.

4. Split-half reliability: Is determined by comparing half of a set of test

items with the other half and determining the extent to which

they yield similar results.

The values for reliability coefficients range from 0.0 to 1.0. A coefficient

of 0 means no reliability and 1.0 mean perfect reliability. Since all tests have

some error, reliability coefficients never reach 1.0. Generally, if the reliably

of a standardized test above is 0.80, it is said to have very good reliability; if it

is below 0.50 it would not be considered a very reliable to test.

111

5.2 ANALYSIS

5.2.1 Reliability analysis

Table 5.1 Case Processing Summary

N %

Cases Valid 658 100.0

Excludeda 0 .0

Total 658 100.0

a. Least wise deletion based on all variables in the procedure. The above table 5.1 shows the number of valid responses, i.e., the total number of response is 658 (100%) and number of responses excluded is zero.

Table 5.2 Reliability Statistics

Cronbach's Alpha N of Items

.796 33

From the above table 5

(p = 0.796) which is significant that the researcher can continue with the

questionnaire for this study.

5.2.2 Structural Equation Modelling

Structural equation modelling (SEM) is a statistical technique for

testing and estimating causal relations using a combination of statistical data

and qualitative causal assumptions. This definition of SEM was articulated by

the geneticist Sewall Wright (1921), the economist Trygve Haavelmo (1943)

and the cognitive scientist Herbert A. Simon (1953), and formally defined by

Judea Pearl (2000) using a calculus of counterfactuals.

112

Structural equation model (SEM) allows both confirmatory and

exploratory modelling, meaning they are suited to both theory testing and

theory development. Confirmatory modelling usually starts out with

a hypothesis that gets represented in a causal model. The concepts used in the

model must then be operationalized to allow testing of the relationships

between the concepts in the model. The model is tested against the obtained

measurement data to determine how well the model fits the data. The causal

assumptions embedded in the model often have falsifiable implications which

can be tested against the data.

Figure 5.1 SEM model for Emotional Intelligence among M.B.B.S students

113

Figure 5.2 SEM model for Independent and Dependant Variable

Figure 5.1 and 5.2 is the Structural Equation Model for the Research

on Emotional Intelligence towards the MBBS Students. According to Raykov

and Macrcoulides (2006) , SEM allows for the quantification and testing of

substantive theories. In this study, SEM is determined with the help of

terms of estimates as 0.19,0.07,0.24,0.19 respectively which helps in

developing the Study. The demographic variable also fit to the study since

they also fit towards the Study having the estimates value of 1.00, 0.40, and -

2.72 towards the Age, Gender and Martial Status respectively.

Table 5.3 shows the Table value of Structural Equation Model of the

Study

114

Table 5.3 Structural Equation Model

Fit Indices Measured model

GFI 0.884

RMSEA 0.0197

Incremental Fit Indices

IFI 0.748

TLI 0.816

CFI 0.744

BENCHMARKING : For GFI,IFI,TLI and CFI ( 1- Perfect or Excat

Fit, close to or >0.90 or <0.95 Good Fit, and 0 No or Poor Fit); For

RMSEA (0 Perfect or exact Fit, <0.05 or between 0.05 to0.08 Good fit,

0.08 to 0.10 Mediocre Fit, and > .010 Poor Fit). Source:

Colquitt,2001;Schumacker and Lomax 2004; Loehlin ,2004;Ho ,2006; and

Raykov and Marcoulides , 2006)

Comparative fit index (CFI)

The comparative fit index, like the IFI, NFI, BBI, TLI, and RFI, compare

the model of interest with some alternative, such as the null or independence

model. The CFI is also known as the Bentler Comparative Fit Index.

Specifically, the CFI compares the fit of a target model to the fit of an

independent model--a model in which the variables are assumed to be

uncorrelated. In this context, fit refers to the difference between the observed

and predicted covariance matrices, as represented by the chi-square index.

From the Table it is inferred that The CFI index is 0.744 which means

a Moderate good fit towards the Study.

115

Goodness of Fit Index (GFI)

The first measure of model fit is the Goodness-of-Fit Index (GFI). The

GFI measures the relative amount of variance and covariance in the Sample

covariance matrix that is jointly explained by the Population covariance

matrix. The GFI values range from 0 - 1, with values close to 1 being

indicative of good fit.

A second type of Goodness-of-Fit index used in the analysis can be classified

as incremental or comparative indexes of fit. As with the GFI, incremental

indexes of fit are based on a comparison of the hypothesized model against

some standard. However, whereas this standard represents no model at all for

the GFI, for the incremental indices, it represents a baseline model (typically

the independence or null model). Comparative Fit Index (CFI) is useful in that

it takes sample size into account. The CFI values range from 0 to 1, but

whereas .90 was considered a good fit for GFI.

From the table it is inferred that the Table value is 0.884, states that it is the

Good-fit towards the Thesis.

Incremental fit index (IFI)

The incremental fit index, also known as Bollen's IFI, is also relatively

insensitive to sample size. Values that exceed .90 are regarded as acceptable,

although this index can exceed 1.

To compute the IFI, first the difference between the chi square of the

independence model in which variables are uncorrelated--and the chi-square

of the target model is calculated. Next, the difference between the chi-square

of the target model and for the target model is calculated. The ratio of these

values represents the IFI.

116

From the Table Value it is found that, IFI =0.748, means that it is

Moderate good fit to acceptable one.

Root Mean Square Error of Approximation (RMSEA)

Mac Callum, Browne and Sugawara (1996) have used 0.01, 0.05, and 0.08

to indicate excellent, good, and mediocre fit, respectively. However, others

have suggested 0.10 as the cut off for poor fitting models. These are

definitions for the population. That is, a given model may have a population

value of 0.05 (which would not be known), but in the sample it might be

greater than 0.10. Use of confidence intervals and tests of PCLOSE can help

understand the sampling error in the RMSEA. There is greater sampling error

for small df and low N models, especially for the former. Thus, models with

small df and low N can have artificially large values of the RMSEA.

From the CFA Analysis, the RMSEA value is 0.0197 which means that

there is absolute measure of fit in the Research.

Tucker-Lewis index (TLI):

The Tucker-Lewis index, another incremental fit index, does have such a

penalty. TLI (Tucker-Lewis index, 1973), also known as NNFI (non-normed

fit index), similar to the next index presented, belongs to the class of

comparative fit indices, which are all based on a comparison of the implied

matrix with that of a null model (the most typical being that all observed

variables are uncorrelated). Those indices that do not be-long to this class,

such as RMSEA and SRMR, are called absolute fit indices

From the CFA Analysis, the TLI Value is 0.816 which means it is a good

fit towards the Research.

117

5.2.3 Normality Test:

Table 5.4 Normality Test

SEA OEA UOE ROE

N 658 658 658 658

Minimum 2 2 1 2

Maximum 5 5 5 5

Mean 3.83 3.77 3.40 3.64

Std. Deviation .584 0.486 0.506 0.475

Skewness Statistic -1.302 -0.628 -1.330 -0.758

Std. Error .095 0.095 0.095 0.095

Kurtosis Statistic 2.137 2.236 5.166 2.445

Std. Error .190 0.190 0.190 0.190

To check the normality of Data, Exploratory Data Analysis of each

Question was analysed separately. An Exploratory Data Analysis (EDA) for

the Factors in Emotional Intelligence having the each Factor is normally

distributed. From the Table 5.4, it is inferred that, SEA has the mean value

3.83 with standard deviation of 0.584, with the Skewness - -1.302 and

Kurtosis with 2.137. OEA has the mean value 3.77 with standard deviation of

0.486, with the Skewness - -0.628 and Kurtosis with 2.236, UOE having the

mean value 3.40 with standard deviation of 0.506, with the Skewness =-1.330

and Kurtosis with 0.190 and ROE mean 3.64 with standard deviation of

0.475, with the Skewness - -0.758 and Kurtosis with 0.190.The normality test

for SEA,OEA,UOE and ROE is given in Figures 5.3,5.4,5.5 and 5.6.

118

Figure 5.3 Normality Test for SEA

Figure 5.4 Normality Test for OEA

119

Figure 5.5 Normality Test for UOE

Figure 5.6 Normality Test for ROE

120

5.3. TO TEST THE LEVEL OF EMOTIONAL INTELLIGENCE OF

THE MBBS STUDENTS WITH THE HELP OF EMOTIONAL

INTELLIGENCE SCALE.

Table 5.5 Descriptive Statistics- Emotional Intelligence Mean score

N Minimum Maximum Mean Std. Deviation

Total Mean 658 2.62 4.47 3.5302 .32718 Valid N (list wise)

658

From the above table 5.5, it is inferred that the Mean value is 3.5302

towards the EI Level and it states its medium i.e., the level of EI is medium

among the 5th year 9th semester M.B.B.S. Students in Delhi. The EI level of

respondents is given in Figure 5.7.

Figure 5.7 EI level of Respondents

121

5.4 To Exhibit the profile of Respondents In social sciences research, personal characteristics of respondents

have very significant role to play in expressing and giving the responses about

the problem. Keeping this in mind, in this study a set of personal

characteristics namely, age, gender, and marital status of the 658 respondents

have been examined and presented in this chapter.

5.4.1 Age Wise Distribution of Respondent

Age of the respondents is one of the most important characteristics in

understanding their views about the particular problems. Higher age indicates

level of maturity of individuals in that sense age becomes more important to

examine the response.

Table 5.6 Details of Age of Respondents (Frequency Test)

Frequency Percent Valid Percent

Cumulative Percent

Valid 20 25 years 531 80.7 80.7 80.7

26 - 30 years 74 11.2 11.2 91.9

31 35 years 53 8.1 8.1 100.0

Total 658 100.0 100.0

It is clear from the above table 5.6 that majority 80.7% (531) of

respondents are in the age group of 20-25 years, 11.2% (74) of respondents

are in the age group of 26-30 years and 8.1% (53) of respondents are in the

age group of 31-35 years.

122

The table reveals that, a majority 80.7% (531) of respondents are in the

age group between 20-25 years. Age wise distribution of respondents is given

in Figure 5.8.

Fig 5.8 Age wise distribution of Respondents

5.4.2 Marital Status of the Respondents:

The perceptions and attitudes of the person can also differ by the

marital status of the persons because the marriage might make the persons

little more responsible and matured in understanding and giving the responses

to the questions asked.

Table 5.7 Details of Marital Status of Respondents (Frequency Test)

Frequency Percent Valid Percent

Cumulative Percent

Valid Married 179 27.2 27.2 27.2

Unmarried 479 72.8 72.8 100.0

Total 658 100.0 100.0

20 25 years 81%

26 - 30 years 11%

31 35 years 8%

123

It is clear from the above table 5.7 that majority 72.8% (479) of

the respondents are unmarried whereas 27.2 % (179) of the respondents

are married.

The table reveals that, a majority 72.8% (479) are unmarried. The

marital status of respondents is given in Figure 5.9.

Fig 5.9 Marital status of respondents

5.4.3 Gender Wise Distribution of the Respondents

Gender is an important variable in a given Indian social situation

which is variably affected by any social or economic phenomenon and

globalization is not an exception to it. Hence the variable gender was

investigated for this study.

Married 27%

Unmarried 73%

124

Table 5.8 Details of Gender of Respondents (Frequency Test)

Frequency Percent Valid Percent Cumulative Percent

Valid Male 234 35.6 35.6 35.6

Female 424 64.4 64.4 100.0

Total 658 100.0 100.0

The above table 5.8 shows the Frequency table of Gender of the

Respondents. Majority 64.4% (424) of Respondents are female whereas

35.6% (234) respondents are Male. The Gender wise distribution of

Respondents is given in Figure 5.10.

Fig 5.10 Gender wise distribution of Respondents

5.5 ANALYSIS OF VARIANCE (ANOVA)

5.5.1 Age with EI Factors

Hypothesis:

Ho: There is no significant relationship between the Age with the EI factors

H1: There is significant relationship between the Age with EI Factors

Male 36%

Female 64%

125

Table 5.9 ANOVA - Mean score difference between Age with EI factors

Sum of Squares Df Mean

Square F Sig.

SEA Between Groups

9.030 2 4.515 13.751 .000

Within Groups

215.058 655 .328

Total 224.088 657

OEA Between Groups

8.090 2 4.045 18.845 .000

Within Groups

140.589 655 .215

Total 148.679 657

UOE Between Groups

12.645 2 6.322 26.655 .000

Within Groups

155.359 655 .237

Total 168.003 657

ROE Between Groups

3.736 2 1.868 8.460 .000

Within Groups

144.605 655 .221

Total 148.341 657

From the above table 5.9 it is inferred that the Significance value for

SEA, OEA, UOE and ROE having the P values = 0.000 which is less than the

Significance Limit ( P<0.05) , states that there is significant relationship

between the EI factor with age Hence the Null Hypothesis is rejected and the

Alternative Hypothesis is Accepted.

126

5.5.2 Gender with EI Factors

Hypothesis:

Ho: There is no significant relationship between the Gender with the EI factors

H1: There is significant relationship between the Gender with EI Factors

Table 5.10 ANOVA

Mean score difference between Gender with EI factors

Sum of Squares Df Mean

Square F Sig.

SEA Between Groups

.618 1 .618 1.815 .178

Within Groups

223.469 656 .341

Total 224.088 657 OEA Between

Groups .041 1 .041 .181 .670

Within Groups

148.638 656 .227

Total 148.679 657 UOE Between

Groups .006 1 .006 .025 .876

Within Groups

167.997 656 .256

Total 168.003 657 ROE Between

Groups 3.700 1 3.700 16.783 .000

Within Groups

144.640 656 .220

Total 148.341 657

From the above table 5.10 it is inferred that the Significance value for

SEA, OEA, UOE having the P- values = 0.178, 0.670, 0.876 respectively

which is greater than the Significance Limit (P> 0.05) , states that there is no

significant relationship between the EI factor with Gender. Whereas the ROE

having the P-value less than the Significance Limit (P<0.05) states that there

is a significant relationship between ROE with Gender Factors.

127

5.5.3 Marital Status with EI Factors

Hypothesis:

Ho: There is no significant relationship between the marital status with the EI

factors

H1: There is significant relationship between the marital status with EI

factors

Table 5.11 ANOVA

Mean score difference between Marital Status with EI factors

Sum of Squares Df Mean

Square F Sig.

SEA Between Groups

17.279 1 17.279 54.809 .000

Within Groups

206.809 656 .315

Total 224.088 657

OEA Between Groups

10.824 1 10.824 51.510 .000

Within Groups

137.854 656 .210

Total 148.679 657

UOE Between Groups

4.650 1 4.650 18.672 .000

Within Groups

163.354 656 .249

Total 168.003 657

ROE Between Groups

3.166 1 3.166 14.306 .000

Within Groups

145.175 656 .221

Total 148.341 657

128

From the above table 5.11 it is inferred that the Significance value for

SEA, OEA, UOE and ROE having the P values = 0.000, which is less than the

Significance Limit (P<0.05), states that there is significant relationship

between the EI factor with Marital status.

5.6 TO ASSESS THE SCORES OF EACH DIMENSION OF THE

EMOTIONAL INTELLIGENCE SCALE.

5.6.1 Self Emotion Appraisal

Self-

understand their deep emotions and be able to express these emotions

themselves and able to analyzes the Individual Behaviour.

Table 5.12 Descriptive Statistics Mean Score for Self Emotion Appraisal

I understand

my feelings.

I am happy during

training sessions.

I enjoy my studies.

I want to be an ideal

doctor

I enjoy my theory

and practical sessions.

N Valid 658 658 658 658 658

Missing 0 0 0 0 0

Mean 3.85 3.68 3.62 4.34 3.67

Median 4.00 4.00 4.00 5.00 4.00

Mode 4 4 4 5 4

Std. Deviation .763 .803 .950 .822 .958

Variance .583 .645 .903 .675 .917

Range 3 3 4 4 4

129

The above table 5.12 shows the Mean value of SEA. The mean value is

Respondents are clear in their goal what they need to achieve. The Mean

Score for Self Emotion Appraisal is given in Figure 5.11.

Fig 5.11 Mean Score for Self Emotion Appraisal

5.6.2 Other Emotion Appraisal

The Other

and understand the emotions of those people around them

130

Table 5.13 Descriptive Statistics Mean Score for

I und

erst

and

my

peer

s/cla

ssm

ates

/pat

ient

s em

otio

ns.

Som

etim

es I

do n

ot k

now

ho

w a

pat

ient

feel

s.

I und

erst

and

the

trau

ma

of th

e pa

tient

s rel

ativ

es.

I am

sens

itive

to o

ther

s em

otio

ns

I alw

ays g

et c

onse

nt o

f m

y pe

ers i

n a

colle

ctiv

e de

cisio

n

I kee

p go

od r

appo

rt w

ith

my

teac

hers

.

I wan

t peo

ple

to tr

ust m

e.

N Valid 658 658 658 658 658 658 658

Missing 0 0 0 0 0 0 0

Mean 3.53 3.68 3.90 4.14 3.37 3.60 4.15

Median 4.00 4.00 4.00 4.00 4.00 4.00 4.00

Mode 4 4 4 4 4 4 4

Std.

Deviation

.951 .685 .739 .618 .931 .855 .807

Variance .904 .469 .546 .382 .866 .731 .651

Range 4 4 3 2 4 4 4

The above table 5.13 shows the Mean value of Emotion

perceptions towards them. The mean score for Others Emotion Appraisal is

given in Figure 5.12.

131

Fig 5.12 Mean Score for Others Emotion Appraisal

5.6.3 Use of Emotion

The Definition of Use of Emotion

use of their emotions by directing them towards constructive activities and

132

Table 5.14 Descriptive Statistics Mean score for Use of Emotion

I kee

p up

to m

y ro

utin

e.

I hav

e do

ubts

whi

le

com

mun

icat

ing

to p

atie

nts.

I am

look

ing

forw

ard

for

my

clas

ses a

nd tr

aini

ng

sess

ions

. I m

aint

ain

good

co

mm

unic

atio

n w

ith fe

llow

cl

assm

ates

/pee

rs.

I see

k ad

vice

from

my

seni

ors i

n di

fficu

lt si

tuat

ions

. So

met

imes

I hu

rt o

ther

s fe

elin

gs.

I kno

w w

hen

a pa

tient

ne

eds m

ore

wor

ds th

an

med

icin

es.

I am

abl

e to

disc

uss

sens

itive

mat

ters

with

pa

tient

s.

N Valid 658 658 658 658 658 658 658 658

Missing 0 0 0 0 0 0 0 0

Mean 2.90 2.88 3.50 3.67 3.84 3.20 3.63 3.59

Median 3.00 3.00 4.00 4.00 4.00 3.00 4.00 4.00

Mode 4 2 4 4 4 4 4 4

Std. Deviation 1.291 1.086 .937 .880 1.029 1.098 .979 .962

Variance 1.666 1.180 .877 .774 1.059 1.207 .959 .925

Range 4 4 4 4 4 4 4 4

The above table 5

The

mean score for Use of Emotion is given in Figure 5.13.

133

Fig 5.13 Mean Score for Use of Emotion

5.6.4 Regulation of Emotions

134

Table 5.15 Descriptive Statistics Mean score for Regulation of Emotion

I kno

w w

hat t

rigg

ers m

y em

otio

ns.

I kno

w w

hen

I am

stre

ssed

.

I hel

p pe

ople

whe

n th

ey a

re in

nee

d.

I tak

e re

spon

sibi

lity

of m

y de

cisi

ons.

I fin

ish

my

assi

gnm

ents

on

time.

I tak

e re

spon

sibi

lity

for

my

emot

ions

.

I man

age

min

e as

wel

l as o

ther

s em

otio

ns

sim

ulta

neou

sly.

I kee

p m

ysel

f coo

l dur

ing

emer

genc

ies.

I alw

ays m

ake

sure

that

oth

ers d

o no

t m

isun

ders

tand

me.

I am

alw

ays o

pen

for

disc

ussi

ons.

I will

not

put

mys

elf i

n an

em

barr

assi

ng si

tuat

ion

I will

see

that

my

patie

nts a

re n

ot v

ery

emot

iona

l.

I ide

aliz

e m

ysel

f to

be a

trus

twor

thy

pers

on.

N Valid 658 658 658 658 658 658 658 658 658 658 658 658 658

Missing 0 0 0 0 0 0 0 0 0 0 0 0 0

Mean 3.47 3.95 3.85 3.97 3.28 3.42 3.29 3.01 3.85 3.74 3.67 3.77 4.01

Median 4.00 4.00 4.00 4.00 3.00 4.00 3.00 3.00 4.00 4.00 4.00 4.00 4.00

Mode 4 4 4 4 4 4 4 4 4 4 4 4 4

Std. Deviation 1.108 .888 .671 .638 1.020 1.151 1.007 1.271 .841 .835 .902 .738 .832

Variance 1.227 .789 .450 .407 1.041 1.325 1.014 1.616 .707 .697 .813 .545 .692

Range 4 4 4 3 4 4 4 4 4 4 4 3 3

The above table 5

idealize myself to

profession is high . The mean score for Regulation of Emotion is given in

Figure 5.14.

135

Fig 5.14 Mean Score for Regulation of Emotion

5.6.5 Mode and Range for Each Emotional Intelligence Factors

136

Table 5.16 Mode and Range for Each Emotional Intelligence Factors

Sl. NO Questions N

Mode Range Minimum Maximum Valid Missing

1 I understand my feelings. 658 0 4 3 2 5

2 I am happy during training sessions. 658 0 4 3 2 5

3 I enjoy my studies. 658 0 4 4 1 5

4 I want to be an ideal doctor 658 0 5 4 1 5

5 I enjoy my theory and practical sessions. 658 0 4 4 1 5

6 I understand my

peers/classmates/patients emotions.

658 0 4 4 1 5

7 Sometimes I do not know how a patient feels. 658 0 4 4 1 5

8 I understand the trauma 658 0 4 3 2 5

9 I am sensitive to others emotions 658 0 4 2 3 5

10 I always get consent of my peers in a collective

decision 658 0 4 4 1 5

137

11 I keep good rapport with my teachers. 658 0 4 4 1 5

12 I want people to trust me. 658 0 4 4 1 5

13 I keep up to my routine. 658 0 4 4 1 5

14 I have doubts while communicating to

patients. 658 0 2 4 1 5

15 I am looking forward for my classes and training

sessions. 658 0 4 4 1 5

16 I maintain good

communication with fellow classmates/peers.

658 0 4 4 1 5

17 I seek advice from my

seniors in difficult situations.

658 0 4 4 1 5

18 Sometimes I hurt others feelings. 658 0 4 4 1 5

19 I know when a patient

needs more words than medicines.

658 0 4 4 1 5

138

20 I am able to discuss

sensitive matters with patients.

658 0 4 4 1 5

21 I know what triggers my emotions. 658 0 4 4 1 5

22 I know when I am stressed. 658 0 4 4 1 5

23 I help people when they are in need. 658 0 4 4 1 5

24 I take responsibility of my decisions. 658 0 4 3 2 5

25 I finish my assignments on time. 658 0 4 4 1 5

26 I take responsibility for my emotions. 658 0 4 4 1 5

27 I manage mine as well as

others emotions simultaneously.

658 0 4 4 1 5

28 I keep myself cool during emergencies. 658 0 4 4 1 5

29 I always make sure that

others do not misunderstand me.

658 0 4 4 1 5

139

30 I am always open for discussions. 658 0 4 4 1 5

31 I will not put myself in an embarrassing situation 658 0 4 4 1 5

32 I will see that my patients are not very emotional. 658 0 4 3 2 5

33 I idealize myself to be a trustworthy person. 658 0 4 3 2 5

The above table 5.16 shows the value of mode and Range towards the

Emotional Intelligence factors. The Mode is the Score that Occurs Often. The Data

is normally distributed having the Mode value =4, states that there is equal

distribution among the Variables and Frequently Occurs in the distribution.

5.6.6 T Test:

Table 5.17 Mean score for Dimensions of Emotional Intelligence

T- Value =3.70

N Mean Std. Deviation T-Value P-Value

SEA 658 3.83 .584 5.754 .000

OEA 658 3.77 .476 3.615 .000

UOE 658 3.40 .506 -15.137 .000

ROE 658 3.64 .475 -3.362 .001

140

The above table 5.17 shows the value of T Test, having the T value

3.70, which states that level of EI is medium. From the table it is inferred that

, the EI factors lies in the range of 3.70, and the Significance P- value is less

than the Alpha value states there is Significant difference between the SEA,

OEA, UOE and ROE Factors of EI.

5.7. TO ASSESS THE IMPACT OF AGE ON THE LEVEL OF

EMOTIONAL INTELLIGENCE AMONG THE MEDICAL

STUDENTS.

Table 5.18 Cross tabulation for Age and EI level towards

the Self Emotion Appraisal

SEA Mean

Value Total Medium High

Age of the respondents

20 25 years

Count 66 465 531 Expected Count 79.1 451.9 531.0 % within Age of the respondents

12.4% 87.6% 100.0%

26 - 30 years

Count 32 42 74 Expected Count 11.0 63.0 74.0 % within Age of the respondents

43.2% 56.8% 100.0%

31 35 years

Count 0 53 53 Expected Count 7.9 45.1 53.0 % within Age of the respondents

.0% 100.0% 100.0%

Total Count 98 560 658 Expected Count 98.0 560.0 658.0 % within Age of the respondents

14.9% 85.1% 100.0%

141

The table 5.18 shows the cross tabulation between the age of

Table it is inferred that in the Age group between 20-25 Years majority 87.6%

(451) of respondents are high in the EI Level, In the Age group

26-30 Years 56.3% (63) of Respondents are High in EI and in Age Group

31 -35 years, 100% (45) of respondents are high in the EI level.

From the table it is inferred that the matured students (31-35 years of

age group) are high in the Emotional Intelligence level particularly towards

Self Emotion Appraisal.

-square test was employed and the result of the test

is shown in the following table.

Null Hypothesis: There is no significant difference between age and

self-Emotion

Alternate Hypothesis: There is a significant difference between age and

self-Emotion

Table 5.19 A Chi- Square Test for Age and Self Emotion Appraisal

Value Df Asymp. Sig. (2-sided)

Pearson Chi-Square 58.740a 2 .000 Likelihood Ratio 53.953 2 .000 Linear-by-Linear Association .897 1 .344 N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 7.89.

142

The above table 5.19 shows the Chi- Square analysis between Age and

Chi-square value = 0.00 which is less than the Significance level (p< 0.05),

states that there is Strong Significant difference between the Age and the Self

Emotion Appraisal.

Table 5.20 Cross tabulation for Age and EI level towards

the Other Emotion Appraisal

OEA Mean

Value Total Medium High

Age of the respondents

20 25 years

Count 85 446 531

Expected Count 94.4 436.6 531.0

% within Age of the respondents

16.0% 84.0% 100.0%

26 - 30 years

Count 32 42 74

Expected Count 13.2 60.8 74.0

% within Age of the respondents

43.2% 56.8% 100.0%

31 35 years

Count 0 53 53

Expected Count 9.4 43.6 53.0

% within Age of the respondents

.0% 100.0% 100.0%

Total Count 117 541 658

Expected Count 117.0 541.0 658.0

% within Age of the respondents

17.8% 82.2% 100.0%

The above table 5.20 shows the cross tabulation between the age of

the Table it is inferred that in the Age group between 20-25 Years majority

84.0% (446) of respondents are high in the EI Level, In the Age group

143

26-30 Years 56.8% (42) of Respondents are High in EI and in Age Group

31 -35 years, 100% (53) of respondents are high in the EI level.

From the table it is inferred that the matured students (31-35 years of

age group) are high in the Emotional Intelligence level particularly towards

-square test was employed and the result of the test

is shown in the following table.

Null Hypothesis: There is no significant difference between age and

Alternate Hypothesis: There is a significant difference between age and

Table 5.21 A Chi- s Emotion Appraisal

Value Df Asymp. Sig.

(2-sided)

Pearson Chi-Square 45.421a 2 .000

Likelihood Ratio 47.673 2 .000

Linear-by-Linear Association .000 1 .999

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 9.42.

The above table 5.21 shows the Chi- Square analysis between Age and

Pearson Chi-square value = 0.00 which is less than the Significance level

(p< 0.05), states that there is Strong Significant difference between the Age

144

Table 5.22 Cross tabulation for Age and EI level towards

the Use of Emotion Appraisal

UOE Mean Value

Total Low Medium High

Age of the respondents

20 25 years

Count 8 216 307 531

Expected Count 6.5 200.9 323.6 531.0

% within Age of the respondents

1.5% 40.7% 57.8% 100.0%

26 - 30 years

Count 0 24 50 74

Expected Count .9 28.0 45.1 74.0

% within Age of the respondents

.0% 32.4% 67.6% 100.0%

31 35 years

Count 0 9 44 53

Expected Count .6 20.1 32.3 53.0

% within Age of the respondents

.0% 17.0% 83.0% 100.0%

Total Count 8 249 401 658

Expected Count 8.0 249.0 401.0 658.0

% within Age of the respondents

1.2% 37.8% 60.9% 100.0%

The above table 5.22 shows the cross tabulation between the age of

. From the Table it

is inferred that in the Age group between 20-25 Years majority 57.8% (307)

of respondents are high in the EI Level, In the Age group 26-30 Years 67.6%

(50) of Respondents are High in EI and in Age Group 31 -35 years, 83% (44)

of respondents are high in the EI level.

145

From the table it is inferred that the matured students (31-35 years of

age group) are high in the Emotional Intelligence level particularly towards

.

-square test was employed and the result of the test is shown

in the following table.

Null Hypothesis: There is no significant difference between age and

Alternate Hypothesis: There is a significant difference between age and

Table 5.23 A Chi- Square Tests for Age and Use of Emotion

Value Df Asymp. Sig. (2-sided)

Pearson Chi-Square 15.333a 4 .004

Likelihood Ratio 18.008 4 .001

Linear-by-Linear Association 14.805 1 .000

N of Valid Cases 658 a. 2 cells (22.2%) have expected count less than 5. The minimum expected

count is .64.

The above table 5.23 shows the Chi- Square analysis between Age and

Chi-square value = 0.04 which is less than the Significance level (p< 0.05),

states that there is Strong Significant difference between the Age with the

146

Table 5.24 Cross tabulation for Age and EI level towards the

Regulation of Emotion

ROE Mean

Value

Total Medium High

Age of the respondents

20 25 years

Count 132 399 531

Expected Count 125.9 405.1 531.0

% within Age of the respondents

24.9% 75.1% 100.0%

26 - 30 years

Count 24 50 74

Expected Count 17.5 56.5 74.0

% within Age of the respondents

32.4% 67.6% 100.0%

31 35 years

Count 0 53 53

Expected Count 12.6 40.4 53.0

% within Age of the respondents

.0% 100.0% 100.0%

Total Count 156 502 658

Expected Count 156.0 502.0 658.0

% within Age of the respondents

23.7% 76.3% 100.0%

1

The above table 5.24 shows the cross tabulation between the age of

Table it is inferred that in the Age group between 20-25 Years majority

75.1% (399) of respondents are high in the EI Level, In the Age group

26-30 Years 67.6% (50) of Respondents are High in EI and in Age Group

31 -35 years, 100% (53) of respondents are high in the EI level.

147

From the table it is inferred that the matured students (31-35 years of

age group) are high in the Emotional Intelligence level particularly towards

In order to find the significant difference between age and the

-square test was employed and the result of the

test is shown in the following table.

Null Hypothesis: There is no significant difference between age and

Alternate Hypothesis: There is a significant difference between age and

Table 5.25 Chi- Square Tests for Age and Regulation of Emotion

Value Df Asymp. Sig. (2-sided)

Pearson Chi-Square 19.973a 2 .000

Likelihood Ratio 31.965 2 .000

Linear-by-Linear Association 8.131 1 .004

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 12.57.

The above table 5.25 shows the Chi- Square analysis between Age and

-

square value = 0.00 which is less than the Significance level (p< 0.05), states

that there is Strong Significant difference between the Age with the

148

5.8 TO ASSESS THE IMPACT OF MARITAL STATUS ON THE

LEVEL OF EMOTIONAL INTELLIGENCE AMONG THE

MEDICAL STUDENTS.

Table 5.26 Cross tabulation for Marital status and EI level

towards the Self Emotion Appraisal

SEA Mean

Value Total Medium High

Marital Status of the Respondents

Married Count 0 179 179

Expected Count 26.7 152.3 179.0

% within Martial Status of the Respondents

.0% 100.0% 100.0%

Unmarried Count 98 381 479

Expected Count 71.3 407.7 479.0

% within Martial Status of the Respondents

20.5% 79.5% 100.0%

Total Count 98 560 658

Expected Count 98.0 560.0 658.0

% within Martial Status of the Respondents

14.9% 85.1% 100.0%

The above table 5.26 shows the cross tabulation between Martial

inferred that the married Respondents 100% (179) have high level of

Emotional Intelligence whereas the Unmarried respondents 79.5% (381) have

High level of Emotional Intelligence and the remaining 20.5% (98) have the

Medium level of Emotional Intelligence.

149

From the table it is inferred that the married respondents have high

In order to find the significant difference between marital status and

-square test was employed and the result of

the test is shown in the following table.

Null Hypothesis: There is no significant difference between Marital

Alternate Hypothesis: There is a significant difference between Marital

Table 5.27 A Chi-Square Tests for Marital status and

the Self Emotion Appraisal

Value Df Asymp.

Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square 43.031a 1 .000

Continuity Correction

41.432 1 .000

Likelihood Ratio 68.428 1 .000

Fisher's Exact Test .000 .000

Linear-by-Linear Association

42.966 1 .000

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 26.66.

b. Computed only for a 2x2 table The above table 5.27 shows the Chi- Square analysis between Marital

150

Pearson Chi-square value = 0.00 which is less than the Significance level (p<

0.05), states that there is Strong Significant difference between the Marital

Table 5.28 Cross tabulation for Age and EI level towards

OEA Mean

Value Total Medium High

Marital Status of the Respondents

Married Count 9 170 179

Expected Count 31.8 147.2 179.0

% within Martial Status of the Respondents

5.0% 95.0% 100.0%

Unmarried Count 108 371 479

Expected Count 85.2 393.8 479.0

% within Martial Status of the Respondents

22.5% 77.5% 100.0%

Total Count 117 541 658

Expected Count 117.0 541.0 658.0

% within Martial Status of the Respondents

17.8% 82.2% 100.0%

The above table 5.28 shows the cross tabulation between Martial

is inferred that the married Respondents 95% (170) have high level of

Emotional Intelligence and the remaining 5% (9) have medium level of EI.

whereas the Unmarried respondents 77.5% (371) have High level of

Emotional Intelligence and the remaining 22.5% (108) have the Medium level

of Emotional Intelligence.

151

From the table it is inferred that the married respondents have high

level of Emo

In order to find the significant difference between marital status and

-square test was employed and the

result of the test is shown in the following table.

Null Hypothesis: There is no significant difference between Marital

Alternate Hypothesis: There is a significant difference between Marital

Table 5.29 A Chi-Square Tests for Marital status and

Value df Asymp.

Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square 27.356a 1 .000

Continuity Correctionb

26.171 1 .000

Likelihood Ratio 33.276 1 .000

Fisher's Exact Test .000 .000

Linear-by-Linear Association

27.314 1 .000

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 31.83.

b. Computed only for a 2x2 table

152

The above table 5.29 shows the Chi- Square analysis between Marital

the Pearson Chi-square value = 0.00 which is less than the Significance level

(p< 0.05), states that there is Strong Significant difference between the

Marital status and t

Table 5.30 Cross tabulation for Age and EI level towards

the Use of Emotion

UOE Mean Value

Total Low Medium High

Marital Status of the Respondents

Married Count 0 50 129 179

Expected Count

2.2 67.7 109.1 179.0

% within Martial Status of the Respondents

.0% 27.9% 72.1% 100.0%

Unmarried Count 8 199 272 479

Expected Count

5.8 181.3 291.9 479.0

% within Martial Status of the Respondents

1.7% 41.5% 56.8% 100.0%

Total Count 8 249 401 658

Expected Count

8.0 249.0 401.0 658.0

% within Martial Status of the Respondents

1.2% 37.8% 60.9% 100.0%

153

The above table 5.30 shows the cross tabulation between Martial

ium

Whereas the Unmarried respondents 56.8% (272) have high EI in Use

of Emotion and 41.5% (199) of respondents have medium Ei in Use of

emotion and the remaining 1.7% (8) have low EI in Use of emotion.

From the table it is inferred that the married respondents have high

In order to find the significant difference between marital status and

-square test was employed and the result of the test

is shown in the following table.

Null Hypothesis: There is no significant difference between Marital

Alternate Hypothesis: There is a significant difference between Marital

Table 5.31 A Chi-Square Tests for Marital status

and the Use of Emotion

Value Df Asymp. Sig. (2-sided)

Pearson Chi-Square 14.363a 2 .001 Likelihood Ratio 16.697 2 .000 Linear-by-Linear Association 14.117 1 .000 N of Valid Cases 658 a. 1 cells (16.7%) have expected count less than 5. The minimum expected

count is 2.18.

154

The above table 5.31 shows the Chi- Square analysis between Marital

. From the Table it is inferred that the Pearson

Chi-square value = 0.001 which is less than the Significance level (p< 0.05),

states that there is Strong Significant difference between the Marital status

Table 5.32 Cross tabulation for Age and EI level towards

the Regulation of Emotion

ROE Mean

Value Total Medium High

Marital Status of the Respondents

Married Count 58 121 179

Expected Count 42.4 136.6 179.0

% within Martial Status of the Respondents

32.4% 67.6% 100.0%

Unmarried Count 98 381 479

Expected Count 113.6 365.4 479.0

% within Martial Status of the Respondents

20.5% 79.5% 100.0%

Total Count 156 502 658

Expected Count 156.0 502.0 658.0

% within Martial Status of the Respondents

23.7% 76.3% 100.0%

The above table 5.32 shows the cross tabulation between Martial

Status and the Regulation of Emotions. From the Table, it is inferred that the

married Respondents 67.6% (121) have high Emotional Intelligence in

medium

155

Emotional Whereas the Unmarried

From the table it is inferred that the Unmarried respondents have high

In order to find the significant difference between marital status and

-square test was employed and the result of

the test is shown in the following table. Null Hypothesis: There is no significant difference between marital

Alternate Hypothesis: There is a significant difference between marital

Table 5.33 A Chi-Square Tests for Marital status and Regulation of Emotion

Value Df Asymp. Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square 10.276a 1 .001 Continuity Correctionb

9.626 1 .002

Likelihood Ratio 9.850 1 .002 Fisher's Exact Test .002 .001 Linear-by-Linear Association

10.260 1 .001

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 42.44.

b. Computed only for a 2x2 table

156

The above table 5.33 shows the Chi- Square analysis between marital

Pearson Chi-square value = 0.001 which is less than the Significance level

(p< 0.05), states that there is Strong Significant difference between the

5.9 TO ASSESS THE IMPACT OF GENDER ON THE LEVEL OF

EMOTIONAL INTELLIGENCE AMONG THE MEDICAL

STUDENTS.

Table 5.34 Cross tabulation for Gender and EI level towards

the Self Emotion Appraisal

SEA Mean

Value Total Medium High

Gender of the Respondents

Male Count 56 178 234

Expected Count 34.9 199.1 234.0

% within Gender of the Respondents

23.9% 76.1% 100.0%

Female Count 42 382 424

Expected Count 63.1 360.9 424.0

% within Gender of the Respondents

9.9% 90.1% 100.0%

Total Count 98 560 658

Expected Count 98.0 560.0 658.0

% within Gender of the Respondents

14.9% 85.1% 100.0%

The above table 5.34 shows the Cross tabulation between Gender and

157

the remaining 23.9% (56) of male respondents have medium EI to

From the Table it is inferred that the female respondents are high in

when compared to the male respondent.

In order to find the significant difference between Gender and the

-square test was employed and the result of the

test is shown in the following table.

Null Hypothesis: There is no significant difference between Gender

Alternate Hypothesis: There is a significant difference between Gender

and the

158

Table 5.35 A Chi-Square Tests for Gender and Self Emotion Appraisal

Value Df Asymp.

Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square 23.402a 1 .000

Continuity Correctionb

22.309 1 .000

Likelihood Ratio 22.407 1 .000

Fisher's Exact Test .000 .000

Linear-by-Linear Association

23.367 1 .000

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 34.85.

b. Computed only for a 2x2 table

The above table 5.35 shows the Chi- Square analysis between Gender

Pearson Chi-square value = 0.000 which is less than the Significance level

(p< 0.05), states that there is Strong Significant difference between Gender

159

Table 5.36 Cross tabulation for Gender and EI level towards the

OEA Mean

value Total

Medium High

Gender of the Respondents

Male Count 56 178 234

Expected Count 41.6 192.4 234.0

% within Gender of the Respondents

23.9% 76.1% 100.0%

Female Count 61 363 424

Expected Count 75.4 348.6 424.0

% within Gender of the Respondents

14.4% 85.6% 100.0%

Total Count 117 541 658

Expected Count 117.0 541.0 658.0

% within Gender of the Respondents

17.8% 82.2% 100.0%

The above table 5.36 shows the cross tabulation between Gender and

ing 14.4% (61) have

medium EI

From the Table it is inferred that the female respondents are high in

when compared to the male respondent.

160

In order to find the significant difference between Gender and the

-square test was employed and the result of

the test is shown in the following table.

Null Hypothesis: There is no significant difference between Gender

Alternate Hypothesis: There is a significant difference between Gender

Table 5.37 A Chi-Square Tests for Gender and

Value df Asymp.

Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square 9.396a 1 .002

Continuity Correctionb

8.755 1 .003

Likelihood Ratio 9.118 1 .003

Fisher's Exact Test .003 .002

Linear-by-Linear Association

9.382 1 .002

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 41.61.

b. Computed only for a 2x2 table The above table 5.37 shows the Chi- Square analysis between Gender

Pearson Chi-square value = 0.002 which is less than the Significance level

161

(p< 0.05), states that there is Strong Significant difference between Gender

Table 5.38 Cross tabulation for Gender and EI level

towards the Use of Emotion

UOE Mean value

Total Low Medium High

Gender of the Respondents

Male Count 8 90 136 234

Expected Count 2.8 88.6 142.6 234.0

% within Gender of the Respondents

3.4% 38.5% 58.1% 100.0%

Female Count 0 159 265 424

Expected Count 5.2 160.4 258.4 424.0

% within Gender of the Respondents

.0% 37.5% 62.5% 100.0%

Total Count 8 249 401 658

Expected Count 8.0 249.0 401.0 658.0

% within Gender of the Respondents

1.2% 37.8% 60.9% 100.0%

The above table 5.38 shows the cross tabulation between gender and

remaining

3.4% (8) have low EI towards

Whereas the Female respondent 62.5% (265) have high EI towards

162

From the Table it is inferred that the female respondents are high in

when compared to the male respondent.

-square test was employed and the result of the test is

shown in the following table. Null Hypothesis: There is no significant difference between Gender

Alternate Hypothesis: There is a significant difference between Gender

Table 5. 39 A Chi-Square Tests for Gender and Use of Emotion

Value Df Asymp. Sig. (2-sided)

Pearson Chi-Square 15.007a 2 .001

Likelihood Ratio 17.057 2 .000

Linear-by-Linear Association 3.458 1 .063

N of Valid Cases 658

a. 1 cells (16.7%) have expected count less than 5. The minimum expected count is 2.84.

The above table 5.39 shows the Chi- Square analysis between Gender

Chi-square value = 0.001 which is less than the Significance level (p< 0.05),

states that there is Strong Significant difference between Gender and the

163

Table 5.40 Cross tabulation for Gender and EI level towards the

Regulation of Emotion

ROE Value

Mean Total Medium High

Gender of the Respondents

Male Count 56 178 234

Expected Count 55.5 178.5 234.0

% within Gender of the Respondents

23.9% 76.1% 100.0%

Female Count 100 324 424

Expected Count 100.5 323.5 424.0

% within Gender of the Respondents

23.6% 76.4% 100.0%

Total Count 156 502 658

Expected Count 156.0 502.0 658.0

% within Gender of the Respondents

23.7% 76.3% 100.0%

The above table 5.40 shows the cross tabulation between Gender and

Whereas the Female respondent, 76.4% (324) have high EI towards

From the Table it is inferred that the female respondents are high in

when compared to the male respondent.

164

In order to find the significant difference between Gender and the

-square test was employed and the result of the

test is shown in the following table.

Null Hypothesis: There is no significant difference between Gender

Alternate Hypothesis: There is a significant difference between Gender

Table 5.41 A Chi-Square Tests for Gender and Regulation of Emotion

Value Df Asymp.

Sig. (2-sided)

Exact Sig. (2-sided)

Exact Sig. (1-sided)

Pearson Chi-Square .010a 1 .920

Continuity Correctionb

.000 1 .997

Likelihood Ratio .010 1 .920

Fisher's Exact Test .924 .496

Linear-by-Linear Association

.010 1 .920

N of Valid Cases 658

a. 0 cells (.0%) have expected count less than 5. The minimum expected count is 55.48.

b. Computed only for a 2x2 table

The above table 5.41 shows the Chi- Square analysis between Gender

the Pearson Chi-square value = 0.000 which is less than the Significance level

(p< 0.05), states that there is Strong Significant difference between Gender

a

165

5.10 CORRELATION ON INDEPENDENT VARIABLE WITH EI

FACTORS

5.10.1 Age of Respondents with the EI Factors

Table 5.42 Correlation for Age of Respondents with the EI Factors

Age of the respondents SEA OEA UOE ROE

Age of the respondents

Pearson Correlation

1 .009 .048 .255** .127**

Sig. (2-tailed) .822 .223 .000 .001

N 658 658 658 658 658

**. Correlation is significant at the 0.01 level (2-tailed).

*. Correlation is significant at the 0.05 level (2-tailed).

The above table 5.42 shows the Correlation between the Age with the

EI Factors. From the Table it is inferred that the age has strong correlation

-Value

(p<0.05) less than the significance limit.

5.10.2 Gender with EI Factors:

Table 5.43 Correlation for Gender with EI Factors

Gender of

the Respondents

SEA OEA UOE ROE

Gender of the Respondents

Pearson Correlation

1 .053 .017 .006 -.158**

Sig. (2-tailed) .178 .670 .876 .000

N 658 658 658 658 658

**. Correlation is significant at the 0.01 level (2-tailed).

*. Correlation is significant at the 0.05 level (2-tailed).

166

The above table 5.43 shows the Correlation between the gender with

the EI Factors. From the Table it is inferred that the Gender has strong

-Value (p<0.05)

less than the significance limit.

5.10.3 Marital Status of Respondents with EI Factor

Table 5.44 Correlation for Marital Status of Respondents with EI Factor

Marital

Status of the Respondents

SEA OEA UOE ROE

Marital Status of the Respondents

Pearson Correlation

1 -.278** -.270**

-.166**

-.146**

Sig. (2-tailed) .000 .000 .000 .000

N 658 658 658 658 658

**. Correlation is significant at the 0.01 level (2-tailed).

*. Correlation is significant at the 0.05 level (2-tailed). The above table 5.44 shows the Correlation between the Marital status

with the EI Factors. From the Table it is inferred that the Marital Status has

the strong Correlation between the EI factors having the P value less than the

Significance Limit, and states it has the strong Relationship.


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