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1 sq.m = sq.cm

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Important Questions on Learning How to Measure

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The area of an irregular lamina is measured by using a _____.

(Choose from the following: graph paper/ metre scale)

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Find the area of a square of side s=70 cm.
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If the area of the given shape is k cm2, find k. Consider each square of area 1 cm2.

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HARD

If each side of a square is 17 cm, then its area is

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Find the area of the triangles.

Area of each square =1 cm2

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If the area of the given shape is k cm2, find the value of k. Consider each square of area 1 cm2.

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A piece of paper of dimensions 1.5 m×20 cm has area :
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A rectangular field is of length 60 m and breadth 35 m. Find the area of the field.
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Find the area of squares of the given sides=200cm
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Given below is a Robot drawn inside a rectangular region ABCD.

Study the picture carefully . Each square has a side of 1 unit.

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If the difference between the areas of the rectangular region ABCD and the Robot is k sq.units, find the value of k.

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Find the area of a square of side s=10.5 m.
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Find the area of squares of the given sides=40m
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The side of a square-shaped park is 20 m. If the sum of the perimeter and the area of the park is k, then find the value of k.
EASY
What is the area of a square chessboard of side 30 cm in cm2? (Write the final answer only in number without unit)
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Given below is a Robot drawn inside a rectangular region ABCD.

Study the picture carefully and answer the question that follow. Each square has a side of 1 unit.

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If the sum of the perimeter and the area of the Robot is k, then find the value of k.

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Find the area of a square whose side is 16 cm.
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Find the approximate area of an irregular lamina of which boundary line is drawn on the graph paper shown below. [The area of one small square =1 cm2]
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Describe the method in steps to find the area of an irregular lamina using a graph paper.
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Given below is a Robot drawn inside a rectangular region ABCD. Each square has a side of 1 unit.

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If the combined area of legs and hands of the Robot is k unit2, find k.

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Find the area of squares of the given sides=9.5 cm