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HSC Science (Electronics) १२ वीं कक्षा - Maharashtra State Board Question Bank Solutions for Mathematics and Statistics

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Mathematics and Statistics
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In Δ ABC, if a cos2 `"C"/2 + "c cos"^2 "A"/2 = "3b"/2`, then prove that a, b, c are in A.P.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Show that `2 sin^-1 (3/5) = tan^-1(24/7)`

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

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Show that

`tan^-1(1/5) + tan^-1(1/7) + tan^-1(1/3) + tan^-1 (1/8) = pi/4.`

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Prove that `tan^-1 sqrt"x" = 1/2 cos^-1 ((1 - "x")/(1 + "x"))`, if x ∈ [0, 1]

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Evaluate the following : `int (logx)2.dx`

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Show that `(9pi)/8 - 9/4 sin^-1 (1/3) = 9/4 sin^-1 ((2sqrt2)/3)`.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

If sin `(sin^-1  1/5 + cos^-1 x) = 1`, then find the value of x.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

If `tan^-1 (("x" - 1)/("x" - 2)) + tan^-1 (("x" + 1)/("x" + 2)) = pi/4`, find the value of x.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

State whether the following equation has a solution or not?

cos 2θ = `1/3`

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Solve: `tan^-1 ("1 - x"/"1 + x") = 1/2 (tan^-1 "x")`, for x > 0.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Solve: `tan^-1 ("1 - x"/"1 + x") = 1/2 (tan^-1 "x")`, for x > 0.

[3] Trigonometric Functions
Chapter: [3] Trigonometric Functions
Concept: undefined >> undefined

Choose the correct option from the given alternatives : 

`int (1 + x + sqrt(x + x^2))/(sqrt(x) + sqrt(1 + x))*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`int sqrt(cotx)/(sinx*cosx)*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`int (e^x(x - 1))/x^2*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`int f x^x (1 + log x)*dx`

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`2 int (cos^2x - sin^2x)/(cos^2x + sin^2x)*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives : 

`int dx/(cosxsqrt(sin^2x - cos^2x))*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

`int logx/(log ex)^2*dx` = ______.

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`int (cos2x - 1)/(cos2x + 1)*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined

Choose the correct options from the given alternatives :

`int (e^(2x) + e^-2x)/e^x*dx` =

[10] Indefinite Integration
Chapter: [10] Indefinite Integration
Concept: undefined >> undefined
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