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ISEE Lower Level Quantitative : How to find the area of a rectangle

Study concepts, example questions & explanations for ISEE Lower Level Quantitative

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All ISEE Lower Level Quantitative Resources

20 Diagnostic Tests 114 Practice Tests Question of the Day Flashcards Learn by Concept

Example Questions

Example Question #101 : Rectangles

What is the area of the rectangle?

Screen shot 2015 11 10 at 2.01.29 pm

Possible Answers:

72cm^2 $\displaystyle 72cm^2$

71cm^2 $\displaystyle 71cm^2$

73cm^2 $\displaystyle 73cm^2$

74cm^2 $\displaystyle 74cm^2$

75cm^2 $\displaystyle 75cm^2$

Correct answer:

72cm^2 $\displaystyle 72cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$9\times8=72cm^2$ $\displaystyle 9\times8=72cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

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Example Question #102 : Rectangles

What is the area of the rectangle?

Screen shot 2015 11 10 at 2.01.15 pm

Possible Answers:

11cm^2 $\displaystyle 11cm^2$

7cm^2 $\displaystyle 7cm^2$

10cm^2 $\displaystyle 10cm^2$

8cm^2 $\displaystyle 8cm^2$

9cm^2 $\displaystyle 9cm^2$

Correct answer:

9cm^2 $\displaystyle 9cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$9\times1=9cm^2$ $\displaystyle 9\times1=9cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #103 : Rectangles

What is the area of the rectangle?

Screen shot 2015 11 10 at 2.00.59 pm

Possible Answers:

6cm^2 $\displaystyle 6cm^2$

3cm^2 $\displaystyle 3cm^2$

7cm^2 $\displaystyle 7cm^2$

5cm^2 $\displaystyle 5cm^2$

4cm^2 $\displaystyle 4cm^2$

Correct answer:

3cm^2 $\displaystyle 3cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$3\times1=3cm^2$ $\displaystyle 3\times1=3cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #1321 : Isee Lower Level (Grades 5 6) Quantitative Reasoning

What is the area of the rectangle?

Screen shot 2015 11 10 at 2.00.43 pm

Possible Answers:

14cm^2 $\displaystyle 14cm^2$

16cm^2 $\displaystyle 16cm^2$

17cm^2 $\displaystyle 17cm^2$

15cm^2 $\displaystyle 15cm^2$

18cm^2 $\displaystyle 18cm^2$

Correct answer:

18cm^2 $\displaystyle 18cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$3\times6=18cm^2$ $\displaystyle 3\times6=18cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #332 : How To Find The Area Of A Rectangle

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.58.11 pm

Possible Answers:

72cm^2 $\displaystyle 72cm^2$

76cm^2 $\displaystyle 76cm^2$

73cm^2 $\displaystyle 73cm^2$

74cm^2 $\displaystyle 74cm^2$

75cm^2 $\displaystyle 75cm^2$

Correct answer:

72cm^2 $\displaystyle 72cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$12\times6=72cm^2$ $\displaystyle 12\times6=72cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #191 : Geometric Measurement: Understanding Concepts Of Area And Relating Area To Multiplication And To Addition

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.57.57 pm

Possible Answers:

33cm^2 $\displaystyle 33cm^2$

36cm^2 $\displaystyle 36cm^2$

34cm^2 $\displaystyle 34cm^2$

32cm^2 $\displaystyle 32cm^2$

35cm^2 $\displaystyle 35cm^2$

Correct answer:

36cm^2 $\displaystyle 36cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$12\times3=36cm^2$ $\displaystyle 12\times3=36cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #191 : Geometric Measurement: Understanding Concepts Of Area And Relating Area To Multiplication And To Addition

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.57.34 pm

Possible Answers:

40cm^2 $\displaystyle 40cm^2$

41cm^2 $\displaystyle 41cm^2$

42cm^2 $\displaystyle 42cm^2$

44cm^2 $\displaystyle 44cm^2$

43cm^2 $\displaystyle 43cm^2$

Correct answer:

44cm^2 $\displaystyle 44cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$11\times4=44cm^2$ $\displaystyle 11\times4=44cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #101 : Rectangles

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.56.52 pm

Possible Answers:

23cm^2 $\displaystyle 23cm^2$

22cm^2 $\displaystyle 22cm^2$

25cm^2 $\displaystyle 25cm^2$

21cm^2 $\displaystyle 21cm^2$

24cm^2 $\displaystyle 24cm^2$

Correct answer:

22cm^2 $\displaystyle 22cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$11\times2=22cm^2$ $\displaystyle 11\times2=22cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #53 : Solve Real World And Mathematical Problems Involving Area: Ccss.Math.Content.3.Md.C.7b

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.56.06 pm

Possible Answers:

51cm^2 $\displaystyle 51cm^2$

49cm^2 $\displaystyle 49cm^2$

50cm^2 $\displaystyle 50cm^2$

52cm^2 $\displaystyle 52cm^2$

48cm^2 $\displaystyle 48cm^2$

Correct answer:

50cm^2 $\displaystyle 50cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$10\times5=50cm^2$ $\displaystyle 10\times5=50cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

Report an Error

Example Question #54 : Solve Real World And Mathematical Problems Involving Area: Ccss.Math.Content.3.Md.C.7b

What is the area of the rectangle?

Screen shot 2015 11 10 at 1.55.48 pm

Possible Answers:

29cm^2 $\displaystyle 29cm^2$

27cm^2 $\displaystyle 27cm^2$

28cm^2 $\displaystyle 28cm^2$

26cm^2 $\displaystyle 26cm^2$

30cm^2 $\displaystyle 30cm^2$

Correct answer:

30cm^2 $\displaystyle 30cm^2$

Explanation:

The formula to find area is $A=l\times w$ $\displaystyle A=l\times w$. We are given the length and the width from the problem, so we can plug those values into our equation and solve.

$10\times3=30cm^2$ $\displaystyle 10\times3=30cm^2$

*Area is the number of square units inside a shape, which is why area is always written with square units.

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All ISEE Lower Level Quantitative Resources

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ISEE Lower Level Quantitative : How to find the area of a rectangle

Study concepts, example questions & explanations for ISEE Lower Level Quantitative

All ISEE Lower Level Quantitative Resources

Example Questions

Example Question #101 : Rectangles

Example Question #102 : Rectangles

Example Question #103 : Rectangles

Example Question #1321 : Isee Lower Level (Grades 5 6) Quantitative Reasoning

Example Question #332 : How To Find The Area Of A Rectangle

Example Question #191 : Geometric Measurement: Understanding Concepts Of Area And Relating Area To Multiplication And To Addition

Example Question #191 : Geometric Measurement: Understanding Concepts Of Area And Relating Area To Multiplication And To Addition

Example Question #101 : Rectangles

Example Question #53 : Solve Real World And Mathematical Problems Involving Area: Ccss.Math.Content.3.Md.C.7b

Example Question #54 : Solve Real World And Mathematical Problems Involving Area: Ccss.Math.Content.3.Md.C.7b

All ISEE Lower Level Quantitative Resources

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