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Tape Diagram Worksheets for Solving Word Problems

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How to Use a Tape Diagram Worksheet to Solve Math Problems Step by Step

Class KG-3 Maths topic called Tape Diagram is a crucial concept that introduces the students to using Tape Diagrams to solve various problems. The tape diagram method is the most commonly used method by young minds to perform different calculations. It has a diagram of a tape that can use by students to assign different values and come up with solutions for the given problems. They will also study the process of using tape diagrams in different scenarios.


With the help of the Tape Diagram Worksheet designed by experts at Vedantu, students can easily grab the concepts of using tape diagrams in different ways. Understand the formation of a tape diagram and solve the questions provided in the worksheet easily.

Access Worksheet for Maths KG-2 Tape Diagram

A tape diagram is a visual model resembling a piece of tape, that is used to assist with addition, subtraction, and commonly multiplication. In the tape diagram, we observe that rectangles are used to visually represent the parts of a ratio or a fraction. 


Let’s solve some questions using the tape diagrams for further understanding -


Questions:

1. Kunal clicked 5 pictures, and Preety clicked 3 pictures. How many pictures did they click in total ?


2. There are 30 boys in the class, 23 boys are present today. How many boys are absent ?


3. Six tons of garbage is equally divided between 2 dump trucks. How much garbage is in one dump truck ?


4. Find the value of 3/5 of 25 ?


5. Rohan had 18 candies he wanted to give 1/3 of these candies to his brother. How many candies would these be ?


6. Find 3/4 of 40 ?


7. Sita has 8 toffees; she ate 3 out of it. How many toffees are left ?


8. Deepak plucked 4 roses, and Gita plucked 2 roses. How many roses did they pluck in all ?


9. Find the value of 1/3 of 15 ?


10. Radha bought 3 chocolates, and Mohan bought 6 chocolates. How many chocolates did they buy in total ?


11. Jagdeep had 7 apples, his friend ate 4 out of these apples. How many apples are left ?


12. Ladina bought 10 shirts, she returned 3 out of that. How many shirts are left?


13. 15 children were playing in the ground, 6 children returned to their houses. How many children are left?


14. There were 6 marbles in the box, Kajal took 4 of them. How many marbles are left in the box?


15. Find the value of 1/2 of 30 ?



Answers -

1.                                              8 pictures

                               ↙       ↘

              5 pictures                     +                     3 pictures


Therefore, they click 8 pictures in total.


2.                                                    7 boys

                            ↙    ↘

                30 boys                -                  23 boys

Therefore, 7 boys are absent.


3. 

1

2

3

4

5

6

        I_______I     I______I

        1st truck                      2nd truck

If we divide six by 2 then we get 3.

Therefore, 3 tons of garbage will be in one dump truck.


4. If we divide 25 by 5 then multiply it by 3 then we get 15.

5

5

5

5

5

    I________I

              3/5

Therefore, 3/5  × 25 = 15


5. If we divide 18 by 3 then multiply it by 1 then we get 6.

⇒1/3  × 18 = 6


6

6

6

I____I

  1/3

Therefore, 6 candies he wanted to give his brother.


6. If we divide 40 by 4 then multiply it by 3, then we get 30.


10

10

10

10

  I________I

                3/4

Therefore, 3/4 × 40 = 30


7.                                              5 toffees

                              ↙   ↘


        8 toffees              -                  3 toffees

Therefore, 5 toffees are left.


8.                                              6 roses

                     ↙      ↘

                4 roses          +            2 roses

Therefore, they pluck 6 roses in all.


9. If we divide 15 by 3 then multiply 1 in it then we get 5.

Therefore, 1/3 × 15 = 5

5

5

5

5

5

            I__I

   1/5


10.                                       9 chocolates

              ↙         ↘

      3 chocolates           +              6 chocolates

Therefore, they bought 9 chocolates in total.


11.                                   3 apples

          ↙       ↘

        7 apples             -                    4 apples

Therefore, 3 apples are left.


12.                                     7 shirts

                                    ↙      ↘

      10 shirts             -             3 shirts

Therefore, 7 shirts are left.


13.                                  9 children

                                ↙        ↘

  15 children         -             6 children

Therefore, 9 children are left.


14.                                        2 marbles

                          ↙        ↘

          6 marbles            -              4 marbles

Therefore, 2 marbles are left in the box.


15. If we divide 30 by 2 then multiply it by 1 then we get 15.

Therefore, 1/2 × 30 = 15

    15

    15

  I_____I

           1/2


Importance of Tape Diagram Worksheet for Students 

  • This topic creates a foundation for understanding the different problems that can be solved using a tape diagram. Teachers commonly use the tape diagram method to start the students with simple addition, subtraction, multiplication, and division skills. 

  • Further along the lessons, they can move on to other important tricks such as fractions, whole numbers, ratios, etc. Using the tape diagram to teach the students is a fascinating and helpful option. That is one of the most important reasons why this topic is crucial for students. 

  • Using the tape diagram template, students can imagine the problems and questions in a new way. They will be able to convert the problems and retain the information more using the tape diagram method. Students will be able to perform common calculations with the help of these worksheets. 

  • Children will also be able to learn how to draw the tape diagram from scratch and solve the questions on the basis of the values that have been provided. This will help them complete the chapter in no time.


Benefits of Using Strip Diagram Worksheets in KG-3 

The following are some of the main benefits of including the tape diagram method for teaching the students about mathematical functions and processes.


  • The worksheets have been designed by experts at Vedantu in order to properly test the knowledge of KG-3 students. So, aside from providing knowledge about the method, the worksheets will also test their skills in solving problems with the tape diagram. 

  • The method has been explained using a simple way. Students will learn the different uses of a tape diagram and will understand how to solve questions on the basis of the diagram.

  • They will be taught how to draw the tape diagram by following all the instructions that have been provided by the experts. 

  • The questions and activities will make the process of learning fun and interesting for the students. They can practice using the Strip Diagram Worksheets and hone their skills in the calculation.


Understand How to Use Tape Diagram With Worksheets From Vedantu 

The Tape Diagram worksheet will help you complete the topic and study all the details faster before any exam. Understand the process and memorize all the concepts effectively by following all the important explanations that have been offered by the experts.

FAQs on Tape Diagram Worksheets for Solving Word Problems

1. What is a tape diagram in math?

A tape diagram is a rectangular visual model used to represent numbers and their relationships in word problems. It shows quantities as equal or unequal parts of a bar to help students understand addition, subtraction, multiplication, division, ratios, and fractions. Tape diagrams are commonly used in elementary math and are also called bar models.

  • Each bar represents a whole quantity.
  • Sections of the bar represent parts.
  • Unknown values are shown with a blank or variable.

2. How do you solve a word problem using a tape diagram?

To solve a word problem using a tape diagram, draw bars to represent the quantities and label known and unknown values. Follow these steps:

  • Read the problem and identify the total and parts.
  • Draw a bar divided into equal or labeled sections.
  • Insert known numbers into the diagram.
  • Use basic operations to calculate the missing value.
For example, if a total of 20 is split into 4 equal parts, each part is 20 ÷ 4 = 5.

3. What is a tape diagram worksheet?

A tape diagram worksheet is a practice sheet that contains word problems requiring students to use bar models to solve them. These worksheets typically include addition, subtraction, multiplication, division, fractions, or ratio problems. They help learners visualize relationships between quantities and improve problem-solving skills.

4. How do tape diagrams help with fractions?

Tape diagrams help with fractions by dividing a bar into equal parts to represent fractional values. For example:

  • If a bar is divided into 4 equal sections, each part represents 1/4.
  • If 3 parts are shaded, the diagram shows 3/4.
This visual model makes it easier to understand equivalent fractions, addition of fractions, and part-whole relationships.

5. Can you give an example of a tape diagram problem?

A simple tape diagram example is: "Sara has 3 times as many apples as Tom. Tom has 4 apples. How many apples does Sara have?" The tape diagram shows:

  • Tom = 1 equal part = 4 apples
  • Sara = 3 equal parts
So, 3 × 4 = 12. Sara has 12 apples.

6. What is the difference between a tape diagram and a bar graph?

A tape diagram shows relationships between quantities in a single problem, while a bar graph compares data across categories. Key differences include:

  • Tape diagrams model part-whole relationships.
  • Bar graphs display grouped data visually.
  • Tape diagrams help solve equations.
  • Bar graphs help analyze trends.

7. How are tape diagrams used for ratios?

Tape diagrams represent ratios by dividing bars into equal units that match the ratio terms. For example, for a ratio of 2:3:

  • Draw 2 equal parts for the first quantity.
  • Draw 3 equal parts for the second quantity.
If the total is 25, then there are 5 equal parts, so each part is 25 ÷ 5 = 5.

8. Are tape diagrams useful for multiplication and division?

Yes, tape diagrams are very useful for multiplication and division because they visually show equal groups. For multiplication:

  • 4 groups of 6 are shown as 4 equal sections labeled 6.
  • Total = 4 × 6 = 24.
For division:
  • If 24 is divided into 4 equal parts, each part is 24 ÷ 4 = 6.

9. What grade level uses tape diagram worksheets?

Tape diagram worksheets are commonly used in Grades 2–6, especially in elementary and middle school math. They are introduced for addition and subtraction in lower grades and later applied to fractions, ratios, and algebraic reasoning in upper grades.

10. What are common mistakes when using tape diagrams?

Common mistakes when using tape diagrams include drawing unequal parts, mislabeling quantities, and misunderstanding the total. To avoid errors:

  • Ensure equal parts represent equal values.
  • Label all known numbers clearly.
  • Check that the total matches the sum of parts.
Careful labeling and proportional sections improve accuracy in solving word problems.