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Unit 2 Lesson 4: Performing Simple Calculations in Caregiving

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Unit 2 Lesson 4: Performing Simple Calculations in Caregiving Table of Contents Introduction 2 Essential Questions 2 Reach our Goals! 3 Springboard 3 Learn about It! 5 Determining Proportions 6 Computing Dosages 18 Check Up 29 Skill Enhancer 32 Did You Know? 33 Introspect: Self-Evaluation 35 Bibliography 36 Glossary 36 1 Copyright © 2018 Quipper Limited
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Unit 2 Lesson 4: Performing Simple Calculations in Caregiving 

Table of Contents  

Introduction 2 

Essential Questions 2 

Reach our Goals! 3 

Springboard 3 

Learn about It! 5 Determining Proportions 6 Computing Dosages 18 

Check Up 29 

Skill Enhancer 32 

Did You Know? 33 

Introspect: Self-Evaluation 35 

Bibliography 36 

Glossary 36       

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 GRADE 7/8  

   Performing Simple Calculations in Caregiving Introduction 

  

Figure 1. Determining proportions and dosages of drugs    

Caregiving is a vocation and a profession that encompasses different kinds of skills that are                             necessary to maintain the health and state of your client. Besides, interacting with various                           people of different needs and ages, you are also responsible in making sure that they follow                               the instructions given by their attending physician. As someone’s caregiver, it is part of your                             job to determine if your client is taking the accurate medications at the right dosages. In this                                 lesson, you will learn how to perform simple calculations where you can apply in determining                             dosages of different medications needed for your client’s recovery. 

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Essential Questions  

       

 

Reach our Goals! In this lesson, you should be able to: 

● perform computations including proportions, ratios, fractions, and conversion of units; 

● demonstrate proper conversion of measurements; ● interpret information indicated on oral and rectal drug 

labels; ● execute accurate calculations of drug dosages; and ● determine the safe administration of pediatric oral drugs.  

          

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Springboard Save the Patient 

Be the best caregiver you can be! Below is a picture of Ms. Ana. She is a retiree who needs to                                         take several medications. Listed are essential information needed in calculating for her                       medication intake. As a class, help her determine how much and how little of each drug                               prescribed to her she should take to feel better. Answer the questions below on the spaces                               provided. 

 Figure 2. Ms. Ana, the 70- year old retiree 

 1. What is the first thing you should do as her caregiver before giving her medications? 

_______________________________________________________________________________________ _______________________________________________________________________________________ _______________________________________________________________________________________ 

2. Based on Ms. Ana’s age, is it okay for her to take syrup-based drugs as part of her medication? Explain your answer briefly._______________________________________________________________________________________ _______________________________________________________________________________________ _______________________________________________________________________________________ 

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3. What types of medicine, based on how they are administered, should she take? 

_______________________________________________________________________________________ _______________________________________________________________________________________ _______________________________________________________________________________________ 

  4. Why is it important to determine the age and body weight of the patient? 

_______________________________________________________________________________________ _______________________________________________________________________________________ _______________________________________________________________________________________ 

  5. What are the possible effects if Ms. Ana does not take in the prescribed dosage of her  

medications? _______________________________________________________________________________________ _______________________________________________________________________________________ _______________________________________________________________________________________ 

                 

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Learn about It!  

It is essential as a caregiver to be able to perform simple calculations to accurately determine                               and administer the medications of your patients based on their personal information and                         prescription received from their attending physician. In this lesson, be ready to take on                           proportions using ratios and fractions and differentiate oral and rectal drugs and determine                         their correct dosages.  Determining Proportions Not only used in food preparation, proportions are also important when it comes to one’s                             medications. It involves measurements.    

● Ratios What is a ratio? A ratio is a numerical method used to compare numerical values and                               units of measurement. It is used to represent the relationship of values with similar                           units of measure. Values in ratios are usually separated by a colon. A double colon,                             which signifies equality between two ratios, is used to represent the proportion.  Example: 

  

One bottle contains 60 tablets     

     

Figure 3. How to write ratios     

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  If one bottle contains 60 tablets, then 2 bottles have 120 tablets 

 Figure 4. How to write proportions using ratios 

 ● Fractions 

Similar to ratios, fractions can also be used to represent the relationship of similar                           values. A fraction can be considered as a representation of division which is illustrated                           by one number (numerator) placed on top of another number (denominator).   The numerator stands for the whole while the               denominator stands for the number of parts the               whole is equally divided into. The numbers are               separated using a bar.  Example:   One bottle contains 60 tablets       

Figure 5. How to write fractions 

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When writing proportions using fractions, the equal sign is used to illustrate equality between the two fractions.  Example: If one bottle contains 60 tablets, then 2 bottles have 120 tablets 

 Figure 6. How to write proportions using fractions 

  

● Finding the value of X There are instances that not all values are provided to you as basis for finding out the                                 correct dosage of your patient. That is when you need to look for the value of “X.”  X is used to represent an unknown value or amount in an equation. Computing for the                               value of X for ratios and fractions to complete the proportion differs  in the steps to be followed. 

 Finding the value of X using ratios in proportions In finding the value of X with ratios, you can use the Ratio-Proportion Method. 

1. Place the ratio provided on one side of the equation and place the ratio with the                               unknown value on the other side of the equation. The values in the middle of the proportion are what you call the means. The                             values at the external part of the proportion are the extremes. 

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 Figure 7. Parts of a proportion 

 2. Multiply the values of the means to the right side of the equation. At the left side                                 

of the equation, do the same with the extremes. The product of the means must                             be equal to the product of the extremes. 

3. Solve for the X. 4. Complete the equation/proportion to double check your work. 

 For example: If a patient needs 5 ml of cough syrup every two (2) hours, how many does he/she  need in 48 hours?  Step 1:  

 Step 2:   

 Step 3:  

  

 

   

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 OR  

  

Step 4:    

Finding the value of X using fractions in proportions 1. Place the fraction provided on one side of the equation and place the fraction with the                               

unknown value on the other side of the equation. 2. Execute cross multiplication.  3. Solve for the X. 4. Complete the equation/proportion to double check your work. 

 For example:  Let us use the same examples as before. If a patient needs 5 ml of cough syrup every two (2) hours, how many does he/she  need in 48 hours?  

Step 1:   

 Step 2:   

  

 Step 3:  

  

    

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OR  

  

Step 4:    

 Measurements and Conversions Computing for the dosage often involves measurements and conversions of the                     different components of drugs and medications. To ensure that you will be able to                           accurately determine the correct dosage of your patient’s medication, you must learn                       how to compute the different measurements and conversions needed.  There are a lot of commonly used measurements and conversions used in caregiving.                         Below are some examples: 

Dosage Calculation Conversions 

1 liter (L)  1000 milliliters (ml) 

1 ounce (oz)  30 milliliters (ml)   

1 ounce (oz)  2 tablespoons (tbsp) 

1 milliliter (ml)  1 cubic centimeter (cc) 

1 gram (g)  1000 milligrams (mg) 

1 pint  500 milligrams (mg) 

1 milligram (mg)  1000 grams (g) 

1 kilogram (kg)  1000 micrograms (mcg) 

1 kilogram (kg)  2.2 pounds (lb) 

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1 inch (in) (“)  2.5 centimeters (cm) 

8 ounces (oz)  1 cup (c) 

8 ounces (oz)  240 milliliters (ml) 

grains (gr)  650 milligrams (mg) 

240 milliliters (ml)  1 cup (c) 

1 coffee cup  6 ounces (oz) 

1 cup  8 ounces (oz) 

1 quart  1 liter (L) 

1 quart  2 pints 

1 centimeter  10 millimeters (mm)   

1 glass  12 ounces (oz) 

Celsius to Fahrenheit  (℃ x 1.8) + 32 = ℉ 

Fahrenheit to Celsius  ( ℉ - 32) / 1.8 = ℃ 

    

Metric Conversions Due to the number of different units of measure used in calculating for dosage, there  will be instances wherein you will be dealing with converting a unit of measurement to another. 

 There are several systems used in measurement. The most commonly used is the metric system.  

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Quantity  Unit  Symbol 

length  meter  m 

volume  liter  l 

mass  gram  g 

time  second  s 

 These basic units are used as the based in measuring varied amounts. Depending on the                             amount to be measures, a prefix is added to the unit of measure to represent the amount                                 being measured. These prefixes are also equivalent to multiplication factors. 

  

Prefix  Unit  Multiplication Factor 

mega  m  1,000,000 

kilo  k  1,000 

hector  h  100 

deka  da  10 

unit  g, m, l, s  1 

deci  d  0.1 

centi  c  0.01 

milli  m  0.001 

micro  mcg or µ  0.000001 

 You can determine the number of decimal places of the measurement on the metric unit                             used.  

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 You can follow these steps to determine the number of decimal places you need to                             move to convert a value under the metric system: 

● Familiarize yourself with the metric scale. ● Determine the units involved in the problem. ● Count how many units are there from the units provided to the unit you need to                               

convert into. These will be the number of places you will be moving the decimal                             place to.  

For example: Convert 0.01 micrograms to decigrams  Step 1: 

mg - kg - hg - dag - g - dg - cg - mg - mcg  

Step 2: micrograms to decigrams 

Step 3:  0.01 mcg = 0. 00001 dg 

     

Computing for the Dosage Using Measurements and Conversions  Once you have familiarized yourself with the different units of measurement and the proper                           conversions for each of them. You are now ready to compute to determine the proper drug                               dosage using measurements and conversions.  In computing for the drug dosage that involves different measurements and conversions, you                         need to follow this formula: 

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   Desired Dosage : Amount of medication prescribed by the attending physician Volume on Hand : Amount of medication present Concentration : Amount of drug in a specified volume 

 For example: A patient is ordered to receive 15 mg of hydromorphone through an IV. There is an  available 3 ml vial containing 20 mg of hydromorphone (20 mg/3 ml). How many milliliters does the patient need to receive?  Step 1: Determine what is given.  Desired Dosage : 15 mg Volume on Hand : 3 ml Concentration : 20 mg  Step 2: Determine what is asked in the problem. Number of milliliters of hydromorphone to be administered to the patient 

  

Step 3: Solve using the formula. 

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Try It! Answer the following questions briefly. Write your answers on the space   provided.  

 1. Identify the uses of the following symbols used in writing proportions. 

 

Symbol  Function 

slash   

colon   

horizontal bar   

 2. Write the following statement as a ratio and a fraction:  

A patient is given paracetamol every four (4) hours  Ratio Fraction 

  

  

 

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3. Write the statement into a proportion: If one pack contains 8 capsules, 2 packs contain 16 capsules 

  

  

4. What are the steps in solving for X in a proportion? _________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________  

5. Convert the following units of measure ● 1 tablespoon = ______________ ounce ● 3 pints  = ______________ milligrams ● 0.5 kilogram = ______________ pounds ● 3 inches = ______________ centimeters ● 10 ℃ = ______________ ℉ 

     

      

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Computing Dosages As we serve different types of clients, we need to learn and understand the their needs when                                 it comes to administering medications. Proper intake of the patient’s medications will help                         them in their recovery.   For us to learn how to compute for the accurate dosages of medication, we first need to                                 identify the different types of drugs that can be administered.  

Types of Drugs ● Oral Drugs 

Oral drugs are the type of drugs that are                 administered orally or through the mouth. They             are available in different types and forms. They               can be in tablet, capsule, or liquid form. Like with                   other drugs, they are accessible in regulated             variations of strength and concentrations.    

Figure 8. Oral Drugs 

 ● Rectal Drugs 

Rectal drugs are types of drugs that are               exclusively prepared to be administered through           the rectum. They also come in creams,             ointments, and lotions. Rectal drugs are a great               alternative for patients who are unable to intake               oral drugs.  

  

Figure 9. Rectal Drugs  

 

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There are 2 types of rectal drugs: Enema- it is a method of administering rectal drugs by injecting a liquid into the

rectum and through the anus. This is done for cleansing, regulating bowel  movement, and for diagnosing the current state of the patient. 

  

Figure 10. Enema   

Suppository- it is a small substance wrapped with medication which is  administered through the body, via the rectum or vagina, wherein  it can be melted with body heat. It comes in cylindrical, ovoid, and  conical forms. 

 Figure 11. Suppository  

 

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Understanding Drug Labels As a caregiver, it is vital that you are skillful in examining drugs before administering it                                 

to your patients. Not only does it make you competent as a caregiver, but it is essential                                 to ensure the safety of your patients. 

 ● Determine the name of the drug 

Always differentiate the brand name from the generic named drugs. The generic                       names are the ingredients that are active in the medication. Always verify first                         the name of the drug to avoid any errors. 

 Figure 12. Brand and Generic Name 

  

● Inspect the strength of the dosage Together with the brand and generic name of the drug, you must also inspect the                             dosage strength. It will help you to calculate the amount of dosage you need to                             administer to a patient.  There are instances that the packaging of drugs are similar except the dosage                         strength. Always inspect the packaging of the drug to avoid errors in your dosage                           calculation. 

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 Figure 13. Dosage Strength 

 ● Always examine the expiration date 

Though at most times it is overlooked, checking the expiry date of the drug is                             very important. Error in administering expired drugs may result to unfortunate                     effects. 

 Figure 14. Expiration Date 

http://www.rx-press.com/archive.aspx?aID=920        

Computing the Dosages of Oral and Rectal Drugs ● Precautions in Computing Dosages 

Follow these tips to ensure accurate computation of dosage: 1. Always check if you are using the correct units of measure. 2. Be precise when it comes to decimal places and zero. 3. Double check answers that you are unsure of. 

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 ● In calculation for dosages, you may use the Ratio-Proportion method. 

1. Place the ratio provided on one side of the equation and place the ratio                           with the unknown value on the other side of the equation. 

2. The values in the middle of the proportion are what you call the means.                           The values at the external part of the proportion are the extremes. Multiply the values of the means to the right side of the equation. At the                             left side of the equation, do the same with the extremes. The product of                           the means must be equal to the product of the extremes. 

3. Solve for the X. 4. Complete the equation/proportion to double check your work. 

  For example: How many mg of medicine are in 4 bottles if there 40 mg in 1 bottle?  

  Step 1.  1 bottle : 40 mg :: 4 bottles : X    Step 2. 40 mg x 4 bottles = 1 bottle x X  Step 3. 40 mg x 4 bottles = 1 bottle x X 

 160 ml = 1X 

 X = 160 ml 

 

Step 4.  1 bottle : 40 mg :: 4 bottles : 160 mg. 40 mg x 4 bottles = 160 mg x 1 bottle 

160 = 160   

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Pediatric Oral Drugs ● Devices used in Administering Pediatric Oral Drugs 

1. dropper It is used to administer medication in syrup form to infants. 

2. syringe It is used to administer medication in syrup form to infants. 

3. cup It can be used for giving medicine to older and bigger children. 

4. hollow-handle spoon It is a device used to administer medicine to toddlers. 

● Tips in Administering Pediatric Oral Drugs 1. Always check the child’s mouth to ensure that the medication has been                       

consumed. 2. Do not forget to mix drugs that are in suspension form to ensure all                           

compounds are thoroughly incorporated. ● Methods in Computing for Pediatric Oral Dosages 

1. Body Surface Area (BSA) Method It is also known the dosage-per-kilogram-of-body-weight method which is                 thought of to be the most accurate among all methods used in calculating                         for pediatric dosage.  A nomogram is used to determine the patient’s weight which is essential to                         prepare the equation. It is determined that the average BSA for adults is                         1.73 m2.  

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 Figure 17. BSA Nomogram 

https://www.manuelsweb.com/ped_dose_nomo.htm   It follows the formula: Average Adult Dose (Child’s BSA in m2 / Average Adult BSA) = Child’s Dose in mg 

 For example: What is the child’s dose if he/she is 50 lbs and 40” tall and the the drug dose safe for adults is 500 mg.  

 Step 1: Prepare the formula 

 

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Average Adult Dose (Child’s BSA in m2 / Average Adult BSA) = Child’s Dose in mg  Step 2: Fill up the equation using the information given  

500 mg (0.89 m2 / 1.73 m2) = Child’s Dose in mg  

Step 3: Compute for the dosage using the formula  

500 mg (0.51 m2) = Child’s Dose in mg 255 mg = Child’s Dose in mg 

 2. Clark’s Rule 

It is a method wherein the weight of the child is used to compute the                             estimated dosage. Pounds (lb) is always used as the unit of measure in this                           method and not kilograms. 

Adult dose (child’s weight/ 150) = Estimated Child’s Dose  For example: What is the child’s dose if he/she is 50 lbs and the the drug dose safe for adults is 500 mg.  

 Step 1:. Prepare the formula 

Adult dose (child’s weight/ 150) = Estimated Child’s Dose    

Step 2: Fill up the equation using the information given 500 mg (50/ 150) = Estimated Child’s Dose 

 Step 3: Compute for the dosage using the formula  

500 mg (50/ 150) = Estimated Child’s Dose  500 mg (0.33) = Estimated Child’s Dose 

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166 mg = Estimated Child’s Dose  

3. Young’s Rule It is a method that is commonly used for children who are aged two years                             and above. The unit of measure used for the age of the child is in years. Formula:  Adult dose [child’s age in year/(child’s age in year+12)] = Estimated Child’s Dose  For example: What is the child’s dose if he/she is 2 years old with a weight of 50 lbs and the the drug dose safe for adults is 500 mg.  

 Step 1:. Prepare the formula  

Adult dose [child’s age in year/(child’s age in year+12)] = Estimated Child’s Dose  

Step 2: Fill up the equation using the information given  

500 mg [2 years /(2 years +12)] = Estimated Child’s Dose  

Step 3: Compute for the dosage using the formula  

500 mg [2 years /(2 years +12)] = Estimated Child’s Dose  500 [2 /14] = Estimated Child’s Dose  500 [0.14] = Estimated Child’s Dose 

  71.43 mg = Estimated Child’s Dose 4. Fried’s Rule 

It is a method that is commonly used for children who are aged two years                             and below. The unit of measure used for the age of the child is in months. Formula:  

Adult dose (child’s age in months/ 150) = Estimated Child’s Dose  

For example: 

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What is the child’s dose if he/she is 2 years old with a weight of 50 lbs and the the drug dose safe for adults is 500 mg.  

 Step 1:. Prepare the formula  

Adult dose (child’s age in months/ 150) = Estimated Child’s Dose  

Step 2: Fill up the equation using the information given  

500 mg (24 months/ 150) = Estimated Child’s Dose  

Step 3: Compute for the dosage using the formula  

500 mg (24 months/ 150) = Estimated Child’s Dose  500 (24/ 150) = Estimated Child’s Dose  500 (0.16) = Estimated Child’s Dose 

  80 mg = Estimated Child’s Dose                

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Try It!  Determine whether the statements are TRUE or FALSE. Draw a 😊 if the statement is                             

true and a 😞 if it is false. Draw your answers on the space provided. 

 Figure 15 . Happy or Sad 

  

___________________ 1. Oral drugs are administered through the rectum.  ___________________ 2. The BSA Method is also called the dosage-per-kilogram-of-body 

weight method.  ___________________ 3. Medicines with the same brand have the same strength in 

dosage.  ___________________ 4. Clark’s Rule is a method that uses the unit of measure kilograms 

in measuring weight.  ___________________ 5. A syringe is a device that can be used to administer medicine to 

infants.  

  

  

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 Check Up  

Analyze the following questions and write your answers on the blanks provided.  

 A. Identification. Write the word/term being defined by the statement. 

 _____________________1. It is a type of drug that is administered through  

the rectum. _____________________2. It is a method used to calculate pediatric doses 

that uses the child’s weight to compute for the   dosage. 

_____________________3. It is the unknown value in an equation   

_____________________4. It is the process of transforming a value that uses   a unit of measure into a different unit of measure. 

_____________________5. It is an equation that involves ratios and fractions  and represents equality of numerical values. 

  B. Sequencing. Arrange the steps in solving for the X in a proportion. 

_________ 1. Place the means on one side of the extremes on the opposite  side. 

_________ 2. Prepare the equation _________ 3. Multiply the means and the extremes. _________ 4. Divide the product of values without X with the number of X. _________ 5. Complete the equation to double check.    

   

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  C. Computation. Answer the following questions. Show your solutions on the space  

provided.  

1. The physician ordered 7 mg of liquid drug to be administered to a patient                           through an IV. If a 2 ml vial contains 2 mg / ml of the drug. how many milliliters                                     do you need?  

     

2. If one room is shared by 3 patients, how many rooms are needed if there are 75                                 patients?  

3. 30 ounces of medicine is needed to prepared by the caregiver. However he/she                         only has a tablespoon to use for measuring. How many tablespoons of medicine                         will he/she need to prepare? 

       

 

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4. Solve for the X :   

5. A child who weighs 30 lbs is in need of medicine. If the adult dose is at 500 mg,                                     determine the accurate dosage using Clark’s rule. 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

  

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Skill Enhancer The Rounds

GOAL  Administer the correct dosage for each patient using all four methods in computing pediatric oral drugs.  ROLE   Suppose that you are a caregiver who will compute the proper dosage of medicine.  AUDIENCE  A 2- year old child who needs to take medicines for her cough.  SITUATION  It is time for the patient’s medications. You need to compute for the proper dosage to be administered.  PRODUCT  The doctor prescribed the patient, weighs 48 lbs and 30” in height, liquid medication for her cough. What is the child’s dosage if the safe average adult dosage is 500 mg.   STANDARDS and CRITERIA [INDICATORS]  All solutions are well presented and has followed the formula indicated for each method.         

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RUBRICS 

  1  3  5 

Identification of information given in 

the problem 

Two or more information were 

neglected when the problem was read. 

The information gathered from the problem is partially 

complete 

All information given are gathered and 

properly used in the computation 

Proper computation of dosage using 

different methods 

Unable to follow the steps used for computation 

Computation was partially executed using formula with 

minor errors 

Computation was properly and fully 

executed  

Execution of Formula  Formula was not properly executed 

Formula was properly executed but attained one 

error 

Formula was properly executed 

with no errors 

 

Did You Know? 

Caregiver robots have slowly been developed and build up as additional options in offering   care and companionship to patients, specifically to the elderly. 

  

      

Figure 16. Caregiver Robot from Japan 

https://blogs.wsj.com/japanrealtime/2015/02/24/a-caregiver-robot-with-a-gentle-touch/  

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Wrap Up 

Figure 17. Summary 

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Introspect: Self-Evaluation     

Draw a 😃 on the space provided that corresponds to your skills based on you self-evaluation.    

    Skills 

I still need to practice with 

maximum supervision 

I can do some of the tasks but with 

minimum supervision 

I can independently 

perform the tasks properly 

I can write ratios, fractions and proportions. 

   

   

I can calculate for the value of X by following the 

steps using ratios and fractions in proportions. 

     

I can identify different units of measure and 

perform conversions in calculating the dosage. 

     

I can classify oral, rectal, and pediatric oral drugs. 

    

   

I can perform calculations to determine the proper dosage for oral, rectal, 

and pediatric oral drugs. 

     

    

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Bibliography    

Dosage Calcula. “Review of Dosage Calculation Methods.” Accessed November 22, 2018.                     http://wps.prenhall.com/wps/media/objects/1145/1173501/dosagecalculations.pdf. 

 Meriam-Webster. “Definition of equation.” Accessed November 23, 2018 

https://www.merriam-webster.com/dictionary/pediatric  DepEd K-12 Information and Communication Technology Learner's Material. Department of 

Education, 2018, https://www.slideshare.net/danielmanaog14/k12-module-in-tle-ict-grade-10-all-gradings   

 

Glossary  

administer  - dispense or apply 

conversion - transforming something into another 

drug    - it is a substance that has an effect when ingested 

equation   - a statement of mathematical expressions 

generic - does not have a brand name  

ratio - representation of the relationships of numerical values 

pediatric  - related to the branch of medicine specializing in children 

proportion - representation of equality between equations using ratios and fractions 

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