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Toggle**NCERT Solutions for class 6, Maths chapter 10, Mensuration** involves study of regions and their boundaries. Exercise 10.2 class 6, Mensuration is all about study of Area of different shapes. in Exercise 10.2, we are given area of small part and need to calculate the area of number of parts. students can easily calculate the required area. CBSE Class 6 maths chapter 10, exercise 10.1 has 1 question which is given below.

## Mensuration, Exercise 10.2

**Q.1. Find the areas of the following figures by counting square:**

**Ans:**

**(a)** Number of filled square = 9

Hence, Area covered by squares = 9 x1= 9 sq. units

**(b)** Number of filled squares = 5

Hence, Area covered by filled squares = 5 x1= 5 sq. units

**(c)** Number of full filled squares = 2 and number of half-filled squares = 4

Area covered by full filled squares = 2 x1 = 2 sq. units

And, Area covered by half-filled squares = 4x ½ = 2 sq. units

Hence, Total area = 2 + 2 = 4 sq. units

**(d)** Number of filled squares = 8

Hence, Area covered by filled squares = 8 x 1 = 8 sq. units

**(e)** Number of filled squares = 10

Hence, Area covered by filled squares = 10 x1= 10 sq. units

**(f)** Number of full filled squares = 2

Number of half-filled squares = 4

Area covered by full filled squares = 2 x1= 2 sq. units

And Area covered by half-filled squares = 4 x ½ = 2 sq. units

Hence, Total area = 2 + 2 = 4 sq. units

**(g)** Number of full filled squares = 4

Number of half-filled squares = 4

Area covered by full filled squares = 4 x 1 = 4 sq. units

And Area covered by half-filled squares = 4 x ½ = 2 sq. units

Hence, Total area = 4 + 2 = 6 sq. units

**(h)** Number of filled squares = 5

Hence, Area covered by filled squares = 5 x1= 5 sq. units

**(i)** Number of filled squares = 9

Hence, Area covered by filled squares = 9 x1= 9 sq. units

**(j) **Number of full filled squares = 2

Number of half-filled squares = 4

Area covered by full filled squares = 2 x 1 = 2 sq. units

And Area covered by half-filled squares = 4 x ½ = 2 sq. units

Hence, Total area = 2 + 2 = 4 sq. units

**(k)** Number of full filled squares = 4

Number of half-filled squares = 2

Area covered by full filled squares = 4 x 1 = 4 sq. units

And Area covered by half-filled squares = 2 x ½ = 1sq. units

Hence, Total area = 4 + 1 = 5 sq. units

**(l)** Number of full filled squares = 3

Number of half-filled squares = 10

Area covered by full filled squares = 3 x 1 = 3 sq. units

And Area covered by half-filled squares = 10 x ½ = 5 sq. units

Hence, Total area = 3 + 5 = 8 sq. units

**(m)** Number of full filled squares = 7

Number of half-filled squares = 14

Area covered by full filled squares = 7 x1 = 7 sq. units

And Area covered by half-filled squares = 14 x ½ = 7 sq. units

Hence, Total area = 7 + 7 = 14 sq. units

**(n)** Number of full filled squares = 10

Number of half-filled squares = 16

Area covered by full filled squares = 10 x 1 = 10 sq. units

And Area covered by half-filled squares = 16 x ½ = 8 sq. units

Hence, Total area = 10 + 8 = 18 sq. units