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Secondary School (English Medium) (5 to 8) इयत्ता ८ - CBSE Question Bank Solutions for Mathematics

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Mathematics
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Factorise a2 – 2ab + b2 – c2.

[12] Factorization
Chapter: [12] Factorization
Concept: undefined >> undefined

Factorise m4 – 256

[12] Factorization
Chapter: [12] Factorization
Concept: undefined >> undefined

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Express the following number in standard form.

4050000

[10] Exponents and Powers
Chapter: [10] Exponents and Powers
Concept: undefined >> undefined

Express the following number in standard form.

0.000035

[10] Exponents and Powers
Chapter: [10] Exponents and Powers
Concept: undefined >> undefined

Express the following number in the usual form.

3.52 × 105
[10] Exponents and Powers
Chapter: [10] Exponents and Powers
Concept: undefined >> undefined

Express the following number in the usual form.

7.54 × 10– 4
[10] Exponents and Powers
Chapter: [10] Exponents and Powers
Concept: undefined >> undefined

Express the following numbers in the usual form.

3 × 10– 5
[10] Exponents and Powers
Chapter: [10] Exponents and Powers
Concept: undefined >> undefined

Find: `2/5 xx (-3)/7 - 1/14 - 3/7 xx 3/5`.

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Which of the following is an example of distributive property of multiplication over addition for rational numbers?

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

For rational numbers `a/b, c/d` and `e/f` we have `a/b xx (c/d + e/f)` = ______ + ______.

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

`1/5 xx [2/7 + 3/8] = [1/5 xx 2/7] +` ______.

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

For every rational numbers x, y and z, x + (y × z) = (x + y) × (x + z).

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

For all rational numbers a, b and c, a(b + c) = ab + bc.

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Verify the property x + y = y + x of rational numbers by taking

`x = 1/2, y = 1/2`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Verify the property x + y = y + x of rational numbers by taking

`x = (-2)/3, y = (-5)/6`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Verify the property x + y = y + x of rational numbers by taking

`x = (-3)/7, y = 20/21`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Verify the property x + y = y + x of rational numbers by taking

`x = (-2)/5, y = (-9)/10`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Simplify the following by using suitable property. Also name the property.

`[1/2 xx 1/4] + [1/2 xx 6]`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Simplify the following by using suitable property. Also name the property.

`[1/5 xx 2/15] - [1/5 xx 2/5]`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined

Simplify the following by using suitable property. Also name the property.

`(-3)/5 xx {3/7 + ((-5)/6)}`

[1] Rational Numbers
Chapter: [1] Rational Numbers
Concept: undefined >> undefined
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