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HSC Arts (English Medium) इयत्ता ११ वी - Maharashtra State Board Question Bank Solutions for Mathematics and Statistics

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Mathematics and Statistics
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Solve the following for x, where |x| is modulus function, [x] is greatest integer function, [x] is a fractional part function.

{x} = 0.5

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Solve the following for x, where |x| is modulus function, [x] is greatest integer function, [x] is a fractional part function.

2{x} = x + [x]

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

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Answer the following:

Find whether the following function is onto or not.

f : Z → Z defined by f(x) = 6x – 7 for all x ∈ Z

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find whether the following function is onto or not.

f : R → R defined by f(x) = x2 + 3 for all x ∈ R

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find composite of f and g:
f = {(1, 3), (2, 4), (3, 5), (4, 6)}
g = {(3, 6), (4, 8), (5, 10), (6, 12)}

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find composite of f and g:
f = {(1, 1), (2, 4), (3, 4), (4, 3)}
g = {(1, 1), (3, 27), (4, 64)}

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find f ° g and g ° f : f(x) = x2 + 5, g(x) = x – 8

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find f ° g and g ° f: f(x) = 3x – 2, g(x) = x2

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find f ° g and g ° f: f(x) = 256x4, g(x) = `sqrt(x)`

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

If f(x) = `(2x - 1)/(5x - 2), x ≠ 5/2` show that (f ° f) (x) = x

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

If f(x) = `(x + 3)/(4x - 5)`, g(x) = `(3 + 5x)/(4x - 1)` then show that (f ° g) (x) = x

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

1 < |x − 1| < 4

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

|x2 − x − 6| = x + 2

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

|x2 − 9| + |x2 − 4| = 5

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

2[2x − 5] − 1 = 7

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

[x2] − 5[x] + 6 = 0

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

[x − 2] + [x + 2] + {x} = 0

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Solve the following for x, where |x| is modulus function, [x] is greatest interger function, {x} is a fractional part function

`[x/2] + [x/3] = (5x)/6`

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find the domain of the following function.

f(x) = `sqrt(1 - sqrt(1 - sqrt(1 - x^2)`

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined

Answer the following:

Find (f ° g) (x) and (g ° f) (x)

f(x) = ex, g(x) = log x

[2.6] Functions
Chapter: [2.6] Functions
Concept: undefined >> undefined
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