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Perimeters And Areas Of Plane Figures — Practice Quiz

NIOS · Class 10 · Maths

Try a 4-question quiz on Perimeters And Areas Of Plane Figures for NIOS Class 10 Maths: tap an answer to check it and see why.

42 questions24 flashcards17 formulas & key relations5 concepts

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An infographic summarizing the perimeter and area formulas for common 2D geometric shapes like rectangles, squares, parallelograms, triangles, rhombuses, trapeziums, and circles. Each figure should be
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Quick Quiz: Perimeters And Areas Of Plane Figures

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1

Find the perimeter of a rectangle with length 15 cm and breadth 8 cm.

2

What is the area of a square with side 12 cm?

3

A triangle has sides 8 cm, 15 cm, and 17 cm. Using Heron's formula, what is its area?

4

Find the circumference of a circle with radius 14 cm. (Use π = 22/7)

42 Questions·
multiple choicenumerical

Sample Questions

1multiple choice
1 marks

A parallelogram has base 10 cm and height 6 cm. What is its area?

Show answer

60 cm²

Step 1: Given base = 10 cm, height = 6 cm. Step 2: Apply area formula for parallelogram: A = base × height. Step 3: Substitute values: A = 10 × 6. Step 4: Calculate: A = 60 cm². The height must be perpendicular to the base.

2multiple choice
1 marks

Find the area of a rhombus with diagonals 16 cm and 12 cm.

Show answer

96 cm²

Step 1: Given diagonals d₁ = 16 cm and d₂ = 12 cm. Step 2: Apply area formula for rhombus: A = (1/2) × d₁ × d₂. Step 3: Substitute values: A = (1/2) × 16 × 12. Step 4: Calculate: A = (1/2) × 192 = 96 cm². Diagonals of rhombus bisect each other at right angles.

3multiple choice
1 marks

A trapezium has parallel sides 15 cm and 9 cm, and height 8 cm. What is its area?

Show answer

96 cm²

Step 1: Given parallel sides a = 15 cm, b = 9 cm, height h = 8 cm. Step 2: Apply trapezium area formula: A = (1/2)(a + b) × h. Step 3: Substitute values: A = (1/2)(15 + 9) × 8 = (1/2) × 24 × 8. Step 4: Calculate: A = 96 cm². The formula averages the parallel sides and multiplies by height.

4multiple choice
1 marks

Find the area of a sector with radius 7 cm and central angle 60°. (Use π = 22/7)

Show answer

25.67 cm²

Step 1: Given radius = 7 cm, angle θ = 60°, π = 22/7. Step 2: Apply sector area formula: A = (πr²θ)/360°. Step 3: Substitute: A = [(22/7) × 49 × 60]/360 = (22 × 49 × 60)/(7 × 360). Step 4: Calculate: A = 64680/2520 = 25.67 cm². Sector is a portion of circle bounded by two radii.

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Frequently Asked Questions

What are the important topics in Perimeters And Areas Of Plane Figures for NIOS Class 10 Maths?
Key topics in Perimeters And Areas Of Plane Figures include Core Formula Set for Plane Figures, Heron's Formula and Triangle Problems, Rectangular Paths, Cross Paths, and Composite Rectilinear Figures, Circles, Circular Paths, and Sector Formulas. Study these first, then practise questions on each for the NIOS Class 10 board exam.
How many practice questions are there for Perimeters And Areas Of Plane Figures?
There are 42 questions on Perimeters And Areas Of Plane Figures. Try the 4-question sample quiz on this page first; each answer shows an explanation when you tap it.

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