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HSC Science (Computer Science) इयत्ता ११ वी - Maharashtra State Board Question Bank Solutions for Mathematics and Statistics

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Mathematics and Statistics
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Select the correct answer from the given alternatives.

In the expansion of (3x + 2)4, the coefficient of the middle term is

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Select the correct answer from the given alternatives.

The coefficient of the 8th term in the expansion of (1 + x)10 is:

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

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Select the correct answer from the given alternatives.

If the coefficient of x2 and x3 in the expansion of (3 + ax)9 are the same, then the value of a is

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Answer the following:

Find the middle term (s) in the expansion of `((2"a")/3 - 3/(2"a"))^6`

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Answer the following:

Find the middle term (s) in the expansion of `(x - 1/(2y))^10`

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Answer the following:

Find the middle term (s) in the expansion of (x2+ 2y2)

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Answer the following:

Find the middle term (s) in the expansion of `((3x^2)/2 - 1/(3x))^9`

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Answer the following:

If the middle term in the expansion of `(x + "b"/x)^6` is 160, find b

[2.4] Methods of Induction and Binomial Theorem
Chapter: [2.4] Methods of Induction and Binomial Theorem
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(theta -> 0) [(sin("m"theta))/(tan("n"theta))]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(theta -> 0) [(1 - cos2theta)/theta^2]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> 0) [(x*tanx)/(1 - cosx)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x ->0)((secx - 1)/x^2)`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> 0)[(1 - cos("n"x))/(1 - cos("m"x))]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> pi/6) [(2 - "cosec"x)/(cot^2x - 3)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> pi/4) [(cosx - sinx)/(cos2x)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> 0) [(cos("a"x) - cos("b"x))/(cos("c"x) - 1)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> pi) [(sqrt(1 - cosx) - sqrt(2))/(sin^2 x)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> pi/4) [(tan^2x - cot^2x)/(secx - "cosec"x)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Evaluate the following limit :

`lim_(x -> pi/6) [(2sin^2x + sinx - 1)/(2sin^2x - 3sinx + 1)]`

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined

Select the correct answer from the given alternatives.

`lim_(x → π/3) ((tan^2x - 3)/(sec^3x - 8))` =

[2.7] Limits
Chapter: [2.7] Limits
Concept: undefined >> undefined
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