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Test: Area and Perimeter - Year 4 MCQ


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15 Questions MCQ Test - Test: Area and Perimeter

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Test: Area and Perimeter - Question 1

A rectangle has an area of 36 cm² and a width of 4 cm. What is its length?

Detailed Solution for Test: Area and Perimeter - Question 1

To find the length, use the formula for area: Area = Length × Width. Rearranging gives Length = Area ÷ Width. Thus, Length = 36 cm² ÷ 4 cm = 9 cm.

Test: Area and Perimeter - Question 2

Which unit is most appropriate for measuring the perimeter of a large park?

Detailed Solution for Test: Area and Perimeter - Question 2

Kilometers are most appropriate for measuring the perimeter of a large park, as this unit is suitable for larger distances. For smaller objects, such as a stamp, millimeters would be used, but for large areas, kilometers provide a more practical measurement.

Test: Area and Perimeter - Question 3

What does estimating the area of a shape involve?

Detailed Solution for Test: Area and Perimeter - Question 3

Estimating the area of a shape involves counting both whole squares and squares that are more than half-covered. This method provides a more accurate approximation of the area when precise measurements are not available.

Test: Area and Perimeter - Question 4

If a composite shape consists of three rectangles with areas of 10 cm², 15 cm², and 20 cm², what is the total area?

Detailed Solution for Test: Area and Perimeter - Question 4

The total area of the composite shape is obtained by adding the areas of the individual rectangles: 10 cm² + 15 cm² + 20 cm² = 45 cm². This total helps in determining material requirements for projects involving the shape.

Test: Area and Perimeter - Question 5

A juice spill covers 10 whole squares and 6 more-than-half-covered squares. What is the estimated area of the spill in cm² if each square is 1 cm × 1 cm?

Detailed Solution for Test: Area and Perimeter - Question 5

The estimated area of the juice spill is 10 whole squares + 6 more-than-half-covered squares = 16 cm². This method of estimation allows for quick calculations in practical situations.

Test: Area and Perimeter - Question 6

Which statement accurately describes area measurements?

Detailed Solution for Test: Area and Perimeter - Question 6

Area measurements are always expressed in square units, such as cm² or m². This distinction is crucial for understanding space and surface area, which are fundamental concepts in geometry and practical applications.

Test: Area and Perimeter - Question 7

What is the area of a rectangle that is 6 cm wide and 4 cm long?

Detailed Solution for Test: Area and Perimeter - Question 7

The area of the rectangle is calculated as 6 cm × 4 cm, resulting in an area of 24 cm². This calculation shows how much surface the rectangle covers.

Test: Area and Perimeter - Question 8

Which of the following correctly describes the conversion of centimeters to millimeters?

Detailed Solution for Test: Area and Perimeter - Question 8

To convert centimeters to millimeters, you multiply by 10, since there are 10 millimeters in every centimeter. This conversion is useful for precise measurements in small increments.

Test: Area and Perimeter - Question 9

What is the formula for calculating the perimeter of a rectangle?

Detailed Solution for Test: Area and Perimeter - Question 9

The formula for calculating the perimeter of a rectangle is 2 × (Length + Width). This accounts for both pairs of opposite sides, ensuring the total boundary length is computed accurately.

Test: Area and Perimeter - Question 10

How can the area of a rectangle be calculated?

Detailed Solution for Test: Area and Perimeter - Question 10

The area of a rectangle can be calculated by multiplying its length by its width. This formula, area = length × width, allows for easy determination of how much space is enclosed within the rectangle.

Test: Area and Perimeter - Question 11

When calculating the total area of composite shapes, what is the method used?

Detailed Solution for Test: Area and Perimeter - Question 11

The total area of composite shapes is found by adding the areas of the individual shapes that make up the composite figure. This approach ensures that all parts of the shape are accounted for in the total area calculation.

Test: Area and Perimeter - Question 12

If a playground has sides measuring 1 m, 8 m, 10 m, and 10 m, what is its perimeter?

Detailed Solution for Test: Area and Perimeter - Question 12

The perimeter of the playground is calculated by adding all sides: 1 m + 8 m + 10 m + 10 m = 29 m. This total length indicates the boundary that needs to be fenced or enclosed.

Test: Area and Perimeter - Question 13

What is the primary objective when estimating and measuring the perimeter of 2D shapes?

Detailed Solution for Test: Area and Perimeter - Question 13

The primary objective of estimating and measuring the perimeter of 2D shapes is to calculate the total length of the boundary of the shape. This is essential for practical applications like determining how much fencing is needed for a garden or playground.

Test: Area and Perimeter - Question 14

In which scenario would you use millimeters as a unit of perimeter measurement?

Detailed Solution for Test: Area and Perimeter - Question 14

Millimeters would be used as a unit of perimeter measurement when dealing with small objects, such as a stamp. For larger items, meters or kilometers would be more appropriate.

Test: Area and Perimeter - Question 15

How is the perimeter of a rectangle with dimensions 5 cm by 7 cm computed?

Detailed Solution for Test: Area and Perimeter - Question 15

The perimeter is calculated using the formula 2 × (Length + Width). For this rectangle, it is 2 × (5 cm + 7 cm) = 2 × 12 cm = 24 cm, which indicates the boundary length of the rectangle.

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