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(English Medium) ICSE Class 9 - CISCE Question Bank Solutions

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Find x, if : `(root(3)( 2/3))^( x - 1 ) = 27/8`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve :  4x - 2 - 2x + 1 = 0

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

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Solve : `[3^x]^2` : 3x = 9 : 1

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve : 8 x 22x + 4 x 2x + 1 = 1 + 2x

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve: 

22x + 2x+2 − 4 × 23 = 0

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve : `(sqrt(3))^( x - 3 ) = ( root(4)(3))^( x + 1 )`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x : 9x+2 = 720 + 9x

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x: `4^(x-1) × (0.5)^(3 - 2x) = (1/8)^-x`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x :  (a3x + 5)2. (ax)4 = a8x + 12

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x: 

`(81)^(3/4) - (1/32)^(-2/5) + x(1/2)^(-1).2^0 = 27`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x:

`2^(3x  +  3) = 2^(3x  +  1) + 48`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Solve for x :  3(2x + 1) - 2x + 2 + 5 = 0

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If 4x + 3 = 112 + 8 × 4x, find the value of (18x)3x.

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If 5x + 1 = 25x - 2, find the value of  3x - 3 × 23 - x.

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If m ≠ n and (m + n)-1 (m-1 + n-1) = mxny, show that : x + y + 2 = 0

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If 5-P = 4-q = 20r, show that : `1/p + 1/q + 1/r = 0`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If ax = by = cz and b2 = ac, prove that: y = `[2xz]/[x + z]`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

If ax = b, by = c and cz = a, prove that : xyz = 1.

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Prove that : `((x^a)/(x^b))^( a + b - c ) (( x^b)/(x^c))^( b + c - a )((x^c)/(x^a))^( c + a - b)`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined

Prove that :
`[ x^(a(b - c))]/[x^b(a - c)] ÷ ((x^b)/(x^a))^c = 1`

[7] Indices [Exponents]
Chapter: [7] Indices [Exponents]
Concept: undefined >> undefined
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