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Quiz Level: Grade 8

Total Questions: 30

1 / 30

800 m³ of water is to be used to irrigate a rectangular field whose base area 160 m². What will be the height of the water level in the field?

2 / 30

In ΔABC, ∠A = 3∠B = 6∠C. Find each angle. (Write the answer in degrees)

3 / 30

Factorise: 3a²b³ - 27a³b

4 / 30

Find the multiplicative inverse of -1/5?

5 / 30

Find the product of (4p² + 5p + 7) × 3p.

6 / 30

What will be the perimeter of a regular pentagon of the side 3cm?

7 / 30

The population of a place increased to 60,500 in 2003 at a rate of 10% per annum. What would be the population in 2005?

8 / 30

7, 9, 11, 17, 11, 19, 21, 9, x– 4.

Find the 'x' value if the mode of the above data is 11.

9 / 30

Simplify: √504

10 / 30

Simplify: (ab - c)² + 2abc

11 / 30

Factorise: 9x² - 1

12 / 30

Factorise: x²/4 + 2x + 4

13 / 30

If each edge of a cube is doubled, how many times will its volume increase?

14 / 30

Simplify: √500

15 / 30

Factorise: kx + my + mx + ky

16 / 30

Factorise: 16x² + 40x + 25

17 / 30

'x' varies inversely varies to 'y' when x=40 and y=600, then find 'y' when x=400.

18 / 30

Find two numbers such that one of them exceeds the other by 9 and their sum is 81.

19 / 30

If each edge of a cube is doubled, how many times will its surface area increase?

20 / 30

Factorise: (x4 - y4)

21 / 30

Find the number of digits in the square root of 4489?

22 / 30

Evaluate √10 and round the answer to two decimal places.

23 / 30

Of the three angles of a triangle, one is twice the smallest and another is three times the smallest. Find the smallest angle.

24 / 30

Evaluate: (25 ÷ 28) × 2-7

25 / 30

Ages of two friends are in the ratio 2 : 1. If the sum of their ages is 51. Then their ages are

26 / 30

Factorise: x - 8/x = -2

27 / 30

Evaluate: 32

28 / 30

Find the volume of a cube whose surface area is 150 m².

29 / 30

Evaluate: -(-3)³

30 / 30

The population of a place increased to 60,500 in 2003 at a rate of 10% per annum. Find the population in 2001?

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