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HYPOTHESIS TESTING
Dr. Jamil Ahmad
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HYPOTHESIS
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In many cases the purpose of research is to answer a questionor test a prediction, generally stated in the form ofhypotheses-- testable propositions.
Examples:
QuestionHypothesis
Does a training program in driver
safety result in a decline in accidentrate?
People who take a driver safety course
will have a lower accident rate thanthose who do not take the course.
Who is better in math, men orwomen?
Men are better in math than women.
What is the relationship between age
and cell phone use?
Cell phone use is higher for younger
adults than for older adults.Is there a relationship betweeneducation and income?
Income increases with years ofeducation.
Can public education reduce theoccurrence of AIDS?
The number of AIDS cases is inverselyrelated to the amount of public
education about the disease.
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A hypothesis is an educated guess about how things work.
Most of the time a hypothesis is written like this:
"If ____[I do this] _____, then _____[this]_____ will happen."
(Fill in the blanks with the appropriate information from your own
experiment.)
What is a Hypo thesis?
A hypothesis is a statement about the relationship between two or more
variables. A hypothesis requires at least two variables, one independent
variable and one dependent variable.
Your hypothesis should be something that you can actually test, what's
called a testablehypothesis. In other words, you need to be able to
measure both "what you do" and "what will happen."
What is a Hypo thesis?
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A hypothesis is an explanation for a phenomenon which can
be tested in some way which ideally either proves or
disproves the hypothesis.
A statement about some population parameter that is to be
tested for its correctness.
A tentative explanation for an observation, phenomenon, or
scientific problem that can be tested by further investigation.
Hypothesis is a formal statement that presents the expected
relationship between an independent and dependentvariable.(Creswell, 1994)
A research question is essentially a hypothesis asked in the
form of a question.
What is a Hypothesis?
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It can be tested
Hypotheses are not moral or ethical questions
It is a prediction of consequences
It is considered valuable even if proven false
Natureof Hypothesis
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NULL HYPOTHESES
Designated by: Ho
Pronounced as H oh or H-null
(hipotesis nol, hipotesis kosong, hipotesis tidak beza)
Ho: 1 = 2
Ho: 1 - 2 = 0
ALTERNATIVE HYPOTHESES
Designated by: H1 or Ha
Ha: 1 2
Types of Hypotheses
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The alternative hypothesis is a statement of what ahypothesis test is set up to establish.
Opposite of Null Hypothesis.
Only reached if Ho is rejected.
Frequently alternative is actual desired
conclusion of the researcher!
ALTERNATIVE HYPOTHESIS
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Contoh:
Dalam satu kajian bagi mengenal pasti keberkesanan kaedah pengajaran
berbantukan komputer berbanding dengan kaedah tradisional dalam
meningkatkan pencapaian pelajar dalam mata pelajaran sains.
Soalan kajian:
Adakah terdapat perbezaan pencapaian pelajar dalam mata pelajaran sains
antara kumpulan yang diajar dengan kaedah pengajaran berbantukan
komputer berbanding dengan kaedah tradisional?
Hipotesis nol:Ho: Tidak terdapat perbezaan yang signifikan skor min pencapaian pelajar
dalam mata pelajaran sains antara kumpulan pelajar yang diajar dengan
kaedah berbantukan komputer berbanding dengan kumpulan tradisional.
Ho: 1 = 2
Hipotesis alternatif:
Ha: Terdapat perbezaan yang signifikan skor min pencapaian pelajar dalam
mata pelajaran sains antara kumpulan pelajar yang diajar dengan kaedah
berbantukan komputer berbanding dengan kumpulan tradisional.
Ha: 1 2 (two-Tailed/sided)
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CONTOH SOALAN KAJIAN
1.
Adakah terdapat perbezaan tahap budaya penyelidikan antaraguru sekolah bandar dengan guru sekolah luar bandar?
Hipotesis nol:
Ho. Tidak terdapat perbezaan yang signifikan tahap budayapenyelidikan antara guru sekolah bandar dengan guru sekolah
luar bandar.
Hipotesis alternative:
Ha: . Terdapat perbezaan yang signifikan tahap budaya penyelidikan
antara guru sekolah bandar dengan guru sekolah luar bandar.
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Thepvalue is the probability that the samples are from the same
population with regard to the dependent variable(outcome).
Usually, the hypothesis we are testing is that the samples (groups)
differ on the outcome.
Thepvalue is directly related to the null hypothesis.
Thepvalue determines whether or not we reject the null hypothesis.
We use it to estimate whether or not we think the null hypothesis istrue.
LEVEL OF SIGNIFICANCE (pvalue)
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Thepvalue provides an estimate of how often we would get theobtained result by chance, if in fact the null hypothesis were true.
If the pvalue is small, reject the null hypothesis and accept that the
samples are truly different with regard to the outcome.
Ifthe pvalue is large, accept the null hypothesis and conclude that
the treatment or the predictor variable had no effect on the outcome.
??????????
How small is "small?
Whatpvalue should we use as a cutoff?
LEVEL OF SIGNIFICANCE (pvalue)
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In the behavioral and social and sciences, a generalpattern is to use either .05 or .01 as the cutoff.
The one chosen is called the level of significance.
If the probability associated with an inferential statistic is
equal to or less than .05, (p .05) then the result is said tobesignificant at the .05 level.
If the .01 cutoff is used, then the result is significant at the
.01 level.
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Using the .05 level of significance means if the null hypothesis is true,
we would get our result 5 times out of 100 (or 1 out of 20). We take the
risk that our study is notone of those 5 out of 100.
Rejecting or accepting the null hypothesis is a gamble.
There is always a possibility that we are making a mistake in rejecting
the null hypothesis.
This is called a Type I Error - rejecting the null hypothesis when it is
true.
If we use a .01 cutoff, the chance of a Type I Error is 1 out of 100.
With a .05 level of significance, we are taking a bigger gamble. There is
a 1/20 (5 out of 100) chance that we are wrong, and that our treatment
(or predictor variable) doesn't really matter.
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The Decision Criterion
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The Decision Criterion
Alpha Level
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The Decision Criterion
Critical Region
A very small
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The locations of the critical region boundaries for three different
levels of significance: = .05, = .01, and = .001.
2.5% on
either side
.5% on either
side
A very small
number on either
side
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Types of error
Type of decision H0true H0false
Reject H0 Type I error () Correct decision (1-b)
Accept H0 Correct decision (1-) Type II error (b)
If you reject Ho when it is false, youve made a correct decision (upper-
right cell)
However, if you reject Ho when it is true, youve made a Type I error
(upper left cell)
This error has a particular name, alpha.
On the other hand, if Ho is false and you do not reject Ho, you commit
a Type II error .
The probability of committing a Type II error is called beta.
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CONCEPT DESCRIPTION
Null Hypothesis The hypothesis stating that the independent variables has no
effect and that there will be no difference between two groupsAlternative
Hypothesis or
Research
Hypothesis
The hypothesis stating that the independent variables has an
effect and that there will be a difference between two groups
Two-Tailed orNondirectional
Test
An alternative hypothesis stating that a difference is expectedbetween the two groups, but there is no prediction as to which
group will perform better or worse
One-Tailed or
Directional Test
An alternative hypothesis stating that a difference is expected
between the two groups, and it is expected to occur in a
spesific direction.
Type I Error The error of failing to reject Ho when we should have reject it
Type II Error The error of rejected Ho when we should have failed to reject it
Statistical
Significance
When the probability of a type I error is low (less than .05)
SUMMARY
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TERIMA KASIH