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Secondary School (English Medium) (5 to 8) Class 8 - CBSE Question Bank Solutions for Mathematics

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Square root of a number x is denoted by `sqrt(x)`.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

Cube roots of 8 are +2 and –2.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

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`root(3)(8 + 27) = root(3)(8) + root(3)(27)`.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

There is no cube root of a negative integer.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

Express 81 as the sum of first nine consecutive odd numbers.

[5] Squares and Square Roots
Chapter: [5] Squares and Square Roots
Concept: undefined >> undefined

Difference of two perfect cubes is 189. If the cube root of the smaller of the two numbers is 3, find the cube root of the larger number.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

Three numbers are in the ratio 2 : 3 : 4. The sum of their cubes is 0.334125. Find the numbers.

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

Evaluate:

`root(3)(27) + root(3)(0.008) + root(3)(0.064)`

[6] Cubes and Cube Roots
Chapter: [6] Cubes and Cube Roots
Concept: undefined >> undefined

The perimeters of two squares are 40 and 96 metres respectively. Find the perimeter of another square equal in area to the sum of the first two squares.

[5] Squares and Square Roots
Chapter: [5] Squares and Square Roots
Concept: undefined >> undefined

If `(5x)/3 - 4 = (2x)/5`, then the numerical value of 2x – 7 is ______.

[2] Linear Equations in One Variable
Chapter: [2] Linear Equations in One Variable
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The value of x for which the expressions 3x – 4 and 2x + 1 become equal is ______.

[2] Linear Equations in One Variable
Chapter: [2] Linear Equations in One Variable
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`(-4)/3 y = - 3/4`, then y = ______.

[2] Linear Equations in One Variable
Chapter: [2] Linear Equations in One Variable
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A quadrilateral has two diagonals.

[4] Practical Geometry
Chapter: [4] Practical Geometry
Concept: undefined >> undefined

A quadrilateral can be drawn if three sides and two diagonals are given.

[4] Practical Geometry
Chapter: [4] Practical Geometry
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Is it possible to construct a quadrilateral ABCD in which AB = 3 cm, BC = 4 cm, CD = 5.4 cm, DA = 5.9 cm and diagonal AC = 8 cm? If not, why?

[4] Practical Geometry
Chapter: [4] Practical Geometry
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is the ______ view of

[10] Visualizing Solid Shapes
Chapter: [10] Visualizing Solid Shapes
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For the following solid, identify the front, side and top views and write them in the space provided.

[10] Visualizing Solid Shapes
Chapter: [10] Visualizing Solid Shapes
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The top view of

[10] Visualizing Solid Shapes
Chapter: [10] Visualizing Solid Shapes
Concept: undefined >> undefined

Draw the front, side and top view of the given shape.

[10] Visualizing Solid Shapes
Chapter: [10] Visualizing Solid Shapes
Concept: undefined >> undefined

Draw the front, side and top view of the given shape.

[10] Visualizing Solid Shapes
Chapter: [10] Visualizing Solid Shapes
Concept: undefined >> undefined
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