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ICSE ICSE Class 8 - CISCE Question Bank Solutions

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If c > a; show that cba – abc = 99(c – a).

[1.5] Playing with Numbers
Chapter: [1.5] Playing with Numbers
Concept: undefined >> undefined

If a = c, show that cba – abc = 0.

[1.5] Playing with Numbers
Chapter: [1.5] Playing with Numbers
Concept: undefined >> undefined

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Show that 954 – 459 is exactly divisible by 99.

[1.5] Playing with Numbers
Chapter: [1.5] Playing with Numbers
Concept: undefined >> undefined

The area of a square is 169 cm2. Find its:
(i) one side
(ii) perimeter

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

The perimeter of a square is numerically equal to its area. Find its area.

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

A path of uniform width, 3 m, runs around the outside of a square field of side 21 m. Find the area of the path.

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

The perimeter of a square is 36 cm; find its area

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

The length of a hall is 18 m and its width is 13.5 m. Find the least number of square tiles, each of side 25 cm, required to cover the floor of the hall,

(i) without leaving any margin.
(ii) leaving a margin of width 1.5 m all around. In each case, find the cost of the tiles required at the rate of Rs. 6 per tile

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

A wire, when bent in the form of a square encloses an area of 484 cm2. Find :
(i) one side of the square ;
(ii) length of the wire ;
(iii) the largest area enclosed; if the same wire is bent to form a circle.

[5.1] Area of a Trapezium and a Polygon
Chapter: [5.1] Area of a Trapezium and a Polygon
Concept: undefined >> undefined

Solve and graph the solution set on a number line: x - 5 < -2; x ∈ N.

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: 3x – 1 > 5 ; x ∈ W

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: -3x + 12 < -15 ; x ∈ R.

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: 7 > 3x – 8 ; x ∈ W

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: 8x – 8 ≤ – 24 ; x ∈ Z

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: 8x – 9 > 35 – 3x ; x ∈ N

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: 5x + 4 > 8x – 11 ; x ∈ Z

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: `"2x"/5 + 1 < -3; "x" ∈ "R"`

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: `"x"/2 > -1 + "3x"/4; "x" ∈ "N"`

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve and graph the solution set on a number line: `2/3"x" + 5 <= 1/2"x" + 6; "x" ∈ "W"`

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined

Solve the inequation 5(x – 2) > 4 (x + 3) – 24 and represent its solution on a number line. 

Given the replacement set is {-4, -3, -2, -1, 0, 1, 2, 3, 4}.

[3.5] Linear Inequations
Chapter: [3.5] Linear Inequations
Concept: undefined >> undefined
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