Mathematics 5 Quarter 3 Module 4: Finding the Percentage of a Number

Grade 5 Math Q3 Module 4 teaches how to find the percentage of a number using P = R × B, with worked examples on budgets, discounts, and an answer key.

This is the Grade 5 Mathematics Quarter 3 Module 4 self-learning module, “Finding the Percentage of a Number.” It is a First Edition, 2020 Alternative Delivery Mode module from DepEd Region VIII, written for Grade 5 learners studying at home or in class. After working through it, learners should be able to find the percentage of a number with the formula P = R × B and use it to solve everyday problems about budgets, discounts, and commissions.

On this page 7 sections

What learners will learn

By the end of the module, learners are expected to:

  • find the percentage of a given problem;
  • solve real-life problems involving the percentage of a number; and
  • appreciate the idea of using the percentage of a number in solving word problems.

The module builds on skills learners already have: the basic operations with numbers, and changing a percent to a decimal or fraction and back.

Rate, base, and percentage

The module first reviews three terms:

  • Base: the whole or total amount.
  • Rate: the number with the percent (%) sign. It means “per hundred,” or a number compared to 100.
  • Percentage: the part of the whole.

For example, in “25% of 500 is 125,” the rate is 25%, the base is 500, and the percentage is 125.

The word percentage comes from a Latin word that means “out of one hundred.” To change a rate to a decimal, divide it by 100, or move the decimal point two places to the left. So 40% becomes 0.4.

How to find the percentage of a number

The module gives the formula:

Percentage = Rate × Base, or P = R × B

The rate can be written as a percent, a decimal, or a fraction. If the rate is less than 100%, the percentage is smaller than the base. If the rate is more than 100%, the percentage is bigger than the base. The module also shows Techan’s triangle, a memory aid with P at the top and R and B at the bottom.

Example 1: A family budget

The Gomez family has a weekly income of P2,000. A pie graph shows how it is shared:

ItemRateComputationAmount
Food50%0.50 × 2,000P1,000
School supplies25%0.25 × 2,000P500
Fare15%0.15 × 2,000P300
Savings10%0.10 × 2,000P200

The module also solves this with a bar model. P2,000 is split into twenty boxes of 5% each, so each box is worth P100.

Example 2: How students get to school

Out of 2,500 students surveyed, 40% take the bus. The module shows two methods:

  1. As a fraction: 40% = 40/100 = 2/5, and 2/5 × 2,500 = 1,000.
  2. As a decimal: 40% = 0.4, and 0.4 × 2,500 = 1,000.

So 1,000 students take the bus. Learners then compute the numbers for the tricycle, taxi, jeepney, and walking on their own.

Mental math shortcuts

The Additional Activities share quick ways to find common percents:

  • 50% of a number: divide by 2.
  • 25% of a number: divide by 2, then divide by 2 again.
  • 10% of a number: divide by 10.
  • 30% of a number: find a tenth of it, then multiply by 3.

For 148, that gives 74 (50%), 37 (25%), and 14.8 (10%).

Activities in this module

The module follows the usual parts of a DepEd self-learning module:

  • What I Know: a 10-item multiple-choice pretest.
  • What’s In and What’s New: a review of rate, base, and percentage, and the family budget problem.
  • What is It: the worked examples and the formula.
  • What’s More: three activities.
    • Activity 1, Problem Solving Fun!: six word problems, such as sacks of corn sold and the discount on a pair of shoes.
    • Activity 2, Greater, Lesser or Equal!: compare pairs such as 70% of 200 and 60% of 240 using >, <, or =.
    • Activity 3, Decode Me!: a code puzzle that answers “What sea bird is called a gooney bird?”
  • What I Have Learned: explain in your own words how to solve two percentage problems.
  • What I Can Do: decide which of two stores gives the better price for Sonya’s dance shirt.
  • Assessment: a 10-item multiple-choice post-test.
  • Additional Activities: a mental math table, two problems with bar diagrams, and a task to collect real examples of rates from a store or bank.

How to use this module

  • Learners: Answer the pretest first and check it with the answer key at the end. If you get all items right, you may go to the next module. If not, work through the lessons and activities in order. Write your answers and show your solutions on a separate sheet of paper, not on the module. You may use a calculator for Activities 2 and 3. Use the answer keys honestly.
  • Parents and facilitators: Help your child read each problem carefully and find the rate and the base before computing. Encourage them to use money examples at home, like discounts on price tags.
  • Teachers: The answer key covers every activity and test. A few printed answers do not match the computations, so check them before using the key for grading. For example, What I Know items 5 and 9 and Activity 1 item 3 (2% of 300 tomatoes is 6, not 60).

Frequently asked questions

Which grade and quarter is this module for?

It is for Grade 5 Mathematics, Quarter 3. It is Module 4 of that quarter.

What is the formula for finding the percentage of a number?

Percentage = Rate × Base, or P = R × B. Change the rate to a decimal or fraction first, then multiply it by the base.

What is the difference between rate, base, and percentage?

The base is the whole amount, the rate is the number with the percent sign, and the percentage is the part of the whole. In 25% of 500 is 125, the rate is 25%, the base is 500, and the percentage is 125.

Does the module have an answer key?

Yes. Answer keys for the pretest, activities, and post-test are at the end of the module. A few printed answers do not match the computations, so it is worth double-checking them.

What is Techan’s triangle?

It is a memory aid shown in the module for the formula P = R × B. P sits at the top of a triangle, with R and B in the two bottom sections.

Full text of the module

The text below is a transcription of the PDF above, as printed.

Mathematics Quarter 3 – Module 4: Finding the Percentage of a Number

[illustration: students reading and studying outdoors and at a desk, with a teacher, a globe, and a lamp]

Mathematics – Grade 5 Alternative Delivery Mode Quarter 3 – Module 4: Finding the Percentage of a Number First Edition, 2020

Republic Act 8293, section 176 states that: No copyright shall subsist in any work of the Government of the Philippines. However, prior approval of the government agency or office wherein the work is created shall be necessary for exploitation of such work for profit. Such agency or office may, among other things, impose as a condition the payment of royalties.

Borrowed materials (i.e., songs, stories, poems, pictures, photos, brand names, trademarks, etc.) included in this module are owned by their respective copyright holders. Every effort has been exerted to locate and seek permission to use these materials from their respective copyright owners. The publisher and authors do not represent nor claim ownership over them.

Published by the Department of Education Secretary: Leonor Magtolis Briones Undersecretary: Diosdado M. San Antonio

Printed in the Philippines by ________________________

Development Team of the Module

Writers: Frederick S. Cruz

Editors: Niann L. Atis

Reviewers: Renato S. Cagomoc, Rolando M. Lacbo, Joshua Sherwin T. Lim, Danilo S.Jadulco

Illustrator: Razle L. Jabelo

Layout Artist: Razle L. Jabelo, Maelyne L. Yambao

Management Team: Ma. Gemma M. Ledesma, Arnulfo B. Balane, Rosemarie M. Guino, Joy B. Bihag, Ryan R. Tiu, Sarah S. Cabaluna, Thelma Cabadasan-Quitalig, Elena S. De Luna, Renato S. Cagomoc, Noel E. Sagayap, Geraldine P. Sumbise, Joshua Sherwin T. Lim

Department of Education – Region VIII

Office Address: Deped Regional Office No. 8, Candahug, Palo, Leyte Telefax: (053)-832-2997 E-mail Address: region8@deped.gov.ph

[transcriber’s note: this page repeats the cover title, which is already given above]

Introductory Message

This Self-Learning Module (SLM) is prepared so that you, our dear learners, can continue your studies and learn while at home. Activities, questions, directions, exercises, and discussions are carefully stated for you to understand each lesson.

Each SLM is composed of different parts. Each part shall guide you step-by-step as you discover and understand the lesson prepared for you.

Pre-tests are provided to measure your prior knowledge on lessons in each SLM. This will tell you if you need to proceed on completing this module or if you need to ask your facilitator or your teacher’s assistance for better understanding of the lesson. At the end of each module, you need to answer the post-test to self-check your learning. Answer keys are provided for each activity and test. We trust that you will be honest in using these.

In addition to the material in the main text, Notes to the Teacher are also provided to our facilitators and parents for strategies and reminders on how they can best help you on your home-based learning.

Please use this module with care. Do not put unnecessary marks on any part of this SLM. Use a separate sheet of paper in answering the exercises and tests. And read the instructions carefully before performing each task.

If you have any questions in using this SLM or any difficulty in answering the tasks in this module, do not hesitate to consult your teacher or facilitator.

Thank you.

What I Need to Know

Good day, Mathletes! In this module, you are going to learn how to find the percentage of a number. This lesson will enrich your knowledge and skills in doing the basic operations with numbers and in changing percent to decimal or fraction and vice-versa. These skills will help you solve real-life concerns such as budgeting your daily expenses and managing your money efficiently. Challenging activities are also provided to strengthen your understanding of the lesson.

At the end of this module, you are expected to:

  • find the percentage of a given problem;
  • solve problems using real life situation involving percentage of a number; and
  • appreciate the idea of using percentage of a number in solving word problems.

Are you ready to explore the lesson? Let us check what you know about finding the percentage of a number

What I Know

Directions: Read and understand the given. Choose the letter that corresponds to the correct answer. Write your answers and show your solutions on a separate sheet of paper.

  1. What is 10% of 150?
  • a. 10
  • b. 15
  • c. 25
  • d. 50
  1. Which of the following is equal to 50% of P200?
  • a. 20
  • b. P 50
  • c. P 100
  • d. P 250
  1. Which of the following is the 20% of 120?
  • a. 2.4
  • b. 20
  • c. 24
  • d. 140
  1. Reymar bought P2000 worth of tinapa, which was sold at 10% discount. How much did he pay?
  • a. P 200
  • b. P 1800
  • c. P 1980
  • d. P 2200
  1. The Math Division Competition for Grade 5 had 150 participants. The top 10% of the participants qualified for the regional level. How many qualified for the regional level?
  • a. 26
  • b. 20
  • c. 16
  • d. 10
  1. If 75% of the pupils in a class of 40 passed the math quiz, how many of them failed?
  • a. 10
  • b. 15
  • c. 20
  • d. 30
  1. Metro Central in Calbayog City gives a special promo discount on selected items. Jayson buys a shirt with a tag price of P350. It is offered with 40% discount. Which of the following is the new price of the shirt?
  • a. P 140
  • b. P 210
  • c. P 310
  • d. P 390
  1. A school canteen is selling special lunch for P50 with 10% discount for students. If Ann, Kc, Angel, Shamcey and Enrique each get the offer, how much is the total cost of their lunch?
  • a. P 150
  • b. P 180
  • c. P 200
  • d. P 225
  1. Alfred delivers turon to the canteen every day. The canteen sells each turon for Php 10. The canteen gives him 10% of the sales as commission. How much will his commission be on a day when the canteen sells 50 turons?
  • a. P 30
  • b. P 40
  • c. P 50
  • d. P 60
  1. Forty-five percent of 40 pupils were boys. Suppose 50% of the girls left, what was the new ratio of the number of girls to the number of boys?
  • a. 22:18
  • b. 18:11
  • c. 18:22
  • d. 11:18

Compare your answers with the Answer Key at the end of this module. If you got 100% correct answers, you may go to the next module. Otherwise, go to the next page to gain more understanding about rate, base and percentage! Let’s go!

Lesson 1 Finding the Percentage of a Number

To find the percentage of a number, you need to define and identify the base, percentage and rate in a problem. You also need to comprehend the information given in the problem and identify what is being asked. In this module, you will learn how to find the percentage of a number. Are you ready now? So, let’s proceed.

What’s In

[icon: puzzle pieces]

Let us go back a little bit and refresh your memory. Can you still remember the steps in identifying the base, percentage and rate in a problem?

Percentages are like fractions and decimals. They can be used to describe what proportion of a whole is represented by a number. Percentage is a term from a Latin word which means “out of one hundred”. We can consider percentage is a part of a whole. That whole or total is the base. The number with the percent (%) symbol is the rate. For example,

[chart: diagram; example labels for “25% of 500 is 125.”]

  • 25% of 500 is 125.
  • Rate: 25%
  • Base: 500
  • Percentage: 125

Now, consider the word problem that follows. Identify the rate, percentage, and base.

What’s New

From the previous lesson, you were taught how to identify the percentage, rate and base in a problem. In this module you will learn how to find the percentage of a number.

Recall that percentage can be viewed as part of a whole. It can be used as a proportion or share of a bigger amount or in relation to a whole. The whole is the base. The percent or rate is a rating in which one number is compared to 100. It means per hundred. It usually comes with a percent sign (%) in a problem. It can easily be changed to decimal by dividing the number by 100 or by simply moving the decimal point two places to the left.

Consider the problem below:

The Gomez Family has 5 members. Mrs. Gomez prepares a weekly budget to make sure that there is money for their needs and expenses. The pie graph below shows the family’s weekly budget. How much of the family’s P 2 000 weekly income goes to food? School supplies? Savings? Fare?

[chart: pie graph; Family Budget for P 2 000]

ItemShare
Savings10%
School supply25%
Fare15%
Food50%

[illustration: a family of five seated together on a sofa]

What is It

Percentage is widely used in many different aspects in our lives every day. It is important for understanding the financial matters in our everyday life. Thus, it is important for you to master the skills in finding percentages of a number.

Remember that percentage can be viewed as part of a whole. That whole or total is the base. The number with percent (%) symbol is the rate.

Let’s consider the earlier problem.

To compute for the actual amounts, we list down the different items and their corresponding allotment of budget. Let us now solve for the percentage of each item in the pie graph

BudgetPercentageAmount
Food50% of P 2 000 =?
School Supplies25% of P 2 000 =?
Fare15% of P 2 000 =?
Savings10% of P 2 000 =?

Solution:

You may rename the rate as a decimal or as a fraction to compute for the actual amounts.

a. 0.50 x 2000 = or 50/100 × 2000/1 = 1 000 b. 0.25 x 2000 = or 25/100 × 2000/1 = 500 c. 0.15 x 2000 = or 15/100 × 2000/1 = 300 d. 0.10 x 2000 = or 10/100 × 2000/1 = 200

The problem can also be solved by using a bar model as shown below.

[chart: bar model; P 2000 divided into twenty boxes, each box labeled 5%, grouped under Food, School supplies, Fare and Savings]

Each _____ = P 100 since there are twenty _____s.

We see that the following values are correct as computed earlier.

BudgetPercentageAmount
Food50% of 2000 =P1 000
School Supplies25 % of 2000 =P 500
Fare15% of 2000 =P 300
Savings10% of 2000 =P 200

Therefore, the following is the allocation for the Php 2 000: Php1 000 is for food. Php 500 is for school supplies, Php 300 is for fare; and Php 200 is for savings.

Notice that the family is saving money for future use.

Do you also save money for rainy days? Why or why not?

Let us now proceed to another example.

Example 2

[chart: pie chart; Means of Students in Going to School]

The pie chart shows the different means of students to go to school. If there were 2,500 students surveyed, how many pupils took the bus? the tricycle? the taxi? the jeepney? How many students walk to school?

MeansShare
By Foot10%
Tricycle15%
Bus40%
Taxi15%
Jeepney20%

Solution: (those who took the bus)

To find 40% of 2500, change the percent to a fraction or to a decimal, then multiply it by the number.

Method 1 Let us express percent as a fraction,

40% = 40/100 = 2/5 then, 2/5 x 2500/1 = 1000

Method 2 40% = 40/100 = 0.4 0.4 x 2500 = 1 000

Therefore, 40% of 2500 is 1000. This represents the number of pupils who took the bus when going to school.

Can you do the same for the other questions in the given problem above?

In general, in solving for percentage, we apply the formula below.

Percentage or Percent of a Number = Rate × Base

In symbols, P = R × B, where P is the percentage, R is the rate, and B is the base.

The rate can be expressed as a percent, decimal or fraction. The base is bigger than the percentage if the rate is less than 100%. On the other hand, if the rate is more than 100%, the base is lesser than the percentage.

You may also use the Techan’s triangle, a strategy to remember the formula, in solving problems involving percent

[chart: triangle; Techan’s triangle with P at the top and R and B in the bottom two sections]

Try to do the following.

Compute the number of students who took the tricycle, taxi and jeepney when going to school. How many students walk to school?

Use an extra sheet of paper for your solutions.

Congratulations for reaching this far. You are doing well. Now, try to answer the activities that follow.

What’s More
Activity 1 Problem Solving Fun!

Directions: Read and understand the following problems. Write you answers and your solutions on a separate sheet of paper.

  1. Mang Kano harvested 200 sacks of corn. He sold 80% of his harvest. How many sacks of corn did he sell?
  2. A pair of shoes, with a tag price of P495, is being sold at 10% discount. How much is the discount?
  3. Two percent of tomatoes in the basket are rotten. If there are 300 tomatoes, how many tomatoes are rotten?
  4. What is one hundred fifty percent of ninety-eight?
  5. A cellphone casing is on sale for 85 percent off the regular price. If its original price is forty pesos, how much is the new sale price?
  6. The Calbayog City basketball team won eight percent of their games. If they played twenty-five games, how many games did they win?
Activity 2 Greater, Lesser or Equal!

Directions: Compare the pairs of equations and use >, <, or = in the space provided in each item. You may use a calculator. Write your answers on a separate answer sheet. The first one is done for you.

  1. 70% of 200 _______ 60% of 240
    70/100 × 200 = 140
    60/100 × 240 = 144
    The answer is < since 140 < 144.
  2. 15% of 80 _______ 20% of 65
  3. 5% of 500 _______ 50% 0f 50
  4. 3/4 of 1000 _______ 75% of 1000
  5. 25% of 300 _______ 20% of 400
  6. 12% of 140 _______ 14% of 120
  7. 5% of 110 _______ 11% of 50
  8. 18% of 500 _______ 20% of 450
  9. 30% of 75 _______ 35% of 60
  10. 120% of 800 _______ 30% of 700
Activity 3 Decode Me!

Directions: Find the percentage of each number. Express your answers in decimals. Write the letter of each item above the correct answer in the code below to answer the question “What sea bird is called a gooney bird“? You may use a calculator. Write your answers on a separate answer sheet.

Note that 1½% = 1.5% = 1.5/100 = 0.015

  1. 20% of P93.60 _______ T
  2. 65% of 450 _______ H
  3. ½% of 430 _______ R
  4. ¾% of P2,600 _______ O
  5. 5¼% of P6500 _______ B
  6. 65% of 800 _______ A
  7. 40% of P4650 _______ E
  8. 35% of 285 _______ T
  9. 33⅓% of 825 _______ A
  10. 4.5% of 210 _______ S
  11. 9½% of P6000 _______ L
  12. 150% of 62 _______ S

CODE:


99.75 292.5 P1860 520 570 341.25 275 P18.72 2.15 P19.50 93 9.45

[transcriber’s note: the code line prints 13 blanks but only 12 answer values; reproduced as printed]

What I Have Learned

Directions: Read the following carefully. Do what is asked. Write your answer on your answer sheet.

A. Explain how to find the percentage of a given problem. Consider the given below for your explanation.

Daisy invited 200 kids to her birthday party. Only 10% of the kids did not show up. How many kids came to the party?

B. In your own words, how are you going to solve problems involving percentage? Consider the given below for your explanation.

In a class of 40 students, 60% are boys. How many are girls in the class?

You reached this far. Are you not proud of yourself? Just keep going!

What I Can Do

Now, you will need what you learned from this lesson to solve the next problem. Use an extra sheet of paper for your solutions.

Sonya is a member of a dance group. She needs a shirt for their dance presentation. She visits the two stores in the city to check on the price of a shirt. Store A offers 10% discount for the shirt marked at P 340 while Store B offers 15% discount for the same brand of shirt marked at P360. If you were Sonya, from which store will you buy? Explain your answer.

Assessment

Direction: Read and understand the given. Choose the letter that corresponds to the correct answer. Write your answers and show your solutions on a separate sheet of paper.

  1. What is 5 1/2% of 1000?
    a. 5.5
    b. 55
    c. 550
    d. 5 500


  2. The original price of a dress is P350.00. It is on sale for 30% off. Which of the following is the new price of the dress?
    a. P105
    b. P245
    c. P380
    d. P455


  3. Daniel invited 300 kids to his birthday party. Only 15% of the kids did not show up. How many kids came to the party?
    a. 45
    b. 155
    c. 255
    d. 315


  4. There were 50 pupils in Grade V. If 28% of the pupils were absent, how many pupils were present?
    a. 34
    b. 35
    c. 36
    d. 37


  5. John got 20% of an 80-item test incorrectly. How many items did he get correctly?
    a. 64
    b. 62
    c. 18
    d. 16


  6. Suman is made anywhere in Calbayog City. It is one of the city’s native delicacies. It is sold for P5 per piece. Aling Liza ordered 200 pieces for the fiesta. She asked for a 10% discount from the total amount. If her request would be granted, how much would she pay for the ordered suman?
    a. P 100
    b. P 200
    c. P 500
    d. P 900


  7. The Arielle’s monthly salary is P20 000.00. If she will be given an increase of 15%, how much will be her new salary?
    a. P 20 300
    b. P 21 500
    c. P 20 300
    d. P 23 000


  8. Brgy. Matobato is known for making tinapa (smoked fish) in Calbayog City. If 15% will be discounted for every P500 you buy, how much should you pay if you buy tinapa worth P3 500 originally?
    a. P 2 550
    b. P 2 875
    c. P 2 975
    d. P 3 000


  9. Poultry industry is too weak during rainy season. Mang Kanor, a poultry owner, offers a 10% discount for every kilogram of chicken. The price of chicken is P140 per kilogram. How much was his total revenue for the sale of 50 kilograms of chicken?
    a. P 5 250
    b. P 6 300
    c. P 6 600
    d. P 7 000


  10. Bibingka is one of the native delicacies in Calbayog City that is sold in Brgy. Matobato or even in other remote barangays. One box is sold for P60. One of the stores offered 8% discount per box for every 10 boxes bought. If I buy 30 boxes for “pasalubong
    a. P 1 656
    b. P 1 680
    c. P 1 800
    d. P 1 840


There is only one more activity to do. You are doing well. Keep going!

Additional Activities

A. Directions: Copy and complete the table below on a separate sheet of paper. One is done for you.

The 50% of a number is half of the number. (Divide by 2) The 25% of a number is half and another half of the number. (Divide by 2 and divide again by 2) The 10% of a number is a tenth of the number. (Divide by 10)

Number50%25%10%
1) 148148÷ 2 = 74148÷ 2 ÷ 2 = 37148÷ 10 = 14.8
2) 100
3) 200
4) 80
5) 4 000
6) 128

B. Directions: Copy the following on your answer sheet. Read, understand and solve the problems. Write your answers and your solutions on your answer sheet.

  1. Marlon has P 1000. Daisy has 30% more of that money. How much money does Daisy have?

[chart: bar diagram; untitled. Scale labels: 0%, 100%, 130%. Labels: P 1000 (above the 0%–100% span), Marlon (bar spanning 0%–100%), Daisy (longer bar spanning 0%–130%)]

  1. Sixty percent (60%) of the passengers on the bus are girls. If there are 24 girls on the bus, how many passengers are there in all?

[chart: bar diagram; untitled. Scale labels: 0%, 60%, 100%. Labels: Girls (shaded part up to 60%), Whole = ? (spanning 0%–100%), Part = 24]

C. Visit a grocery store, bank or online store. Collect examples of base, rates and percentage. Check if you can mentally solve the percentage of a given number. For instance, if an item is marked with 30% off label, can you mentally compute for the new price? Note that the 30% of a number is a tenth of the number times 3.

Answer Key

[transcriber’s note: the answer boxes on this page are printed upside down; they are transcribed upright below, in reading order]

What I Know
  1. B


  2. A


  3. C


  4. B


  5. C


  6. D


  7. B


  8. A


  9. C


  10. D


What’s In

a. Given data: Rate of Discount = 15% Amount of Discount = P150.00 Tag Price = P1000.00

b. Base = P1,000.00 Rate = 15%

What is It

Example 2:

(those who took the tricycle) 13% = 13/100 = 0.13 0.13 x 2500 = 325

(those who took the taxi) 12% = 12/100 = 0.12 0.12 x 2500 = 300

(those who took the jeepney) 20% = 20/100 = 0.20 0.20 x 2500 = 500

(those who walked) 10% = 10/100 = 0.10 0.10 x 2500 = 250

What’s More
Activity 1: You Complete Me
  1. 160
  2. P 49.50
  3. 60
  4. 147
  5. P 6
  6. 2
Activity 2: Greater, Lesser or Equal!

[transcriber’s note: item 1 does not appear in the page image]

  1. <
  2. =
  3. =
  4. <
  5. =
  6. =
  7. =


Activity 3: Decode Me!
  1. 18.72 T
  2. 292.5 H
  3. 2.15 R
  4. P19.50 O
  5. 341.25 B
  6. 520 A
  7. 1860 E
  8. 99.75 T
  9. 275 A
  10. P9.45 S
  11. 570 L
  12. 93 S

Code: THE ALBATROSS

What I Have Learned

A. Explanations vary. The answer is 180 kids.

B. Explanations vary. The answer is 16

What I Can Do

Solution

Store A: 10% x P 340 = 0.10 x P 340 = P 34 (Discount) P 340 – P 34 = P 306 (Selling Price)

Store B: 15% x P 360 = 0.15 x P 360 = P 54 (Discount) P 360 – P54 = P 306 (Selling Price)

Explanation vary

Assessment

  1. B
  2. B
  3. C
  4. C
  5. A
  6. D
  7. D
  8. C
  9. B
  10. A

Additional Activities

A.

Number50%25%10%
1) 148174 [?]3714.8
2) 100502510
3) 2001005020
4) 8040208
5) 4 0002 0001 000400
6) 128643212.8

[transcriber’s note: the 50% value for item 1 is printed as 174 on the page; 148 ÷ 2 = 74 as shown on page 20]

B. 1. P 1 300 2. 40

C. Answers vary.

References

Alvin C. Ursua. and Angeline P. Lumbre. 21st Century Mathletes Textbook. Quezon City: Vibal Group Inc., 2016.

Lesson Guides in Elem. Math, Grade 5

Manuel T. Kota, et al. Soaring 21ST Century Mathematics. Phoenix Publishing House, Grade 5, 2005. pp. 298-320

Todays Math, Grade 5, Third Edition

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