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Arts (English Medium) Class 11 - CBSE Question Bank Solutions

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Assume that P (A) = P (B). Show that A = B.

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Find the domain and range of the given real function:

f(x) = – |x|

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

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Find the domain and range of the following real function:

f(x) = `sqrt(9 - x^2)`

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

A function f is defined by f(x) = 2x – 5. Write down the values of f(0).

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

The function ‘t’ which maps temperature in degree Celsius into temperature in degree Fahrenheit is defined by `t(C) = "9C"/5 + 32`

Find

(i) t(0)

(ii) t(28)

(iii) t(–10)

(iv) The value of C, when t(C) = 212.

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Find the range of the following function.

f(x) = 2 – 3x, x ∈ R, x > 0.

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Find the range of the following function.

f(x) = x2 + 2, x, is a real number.

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Find the range of the following function.

f(x) = x, x is a real number

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Find the domain and the range of the real function f defined by `f(x)=sqrt((x-1))`

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Find the domain and the range of the real function f defined by f (x) = |x – 1|.

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Let `f = {(x, x^2/(1+x^2)):x ∈ R}` be a function from R into R. Determine the range of f.

[2] Relations and Functions
Chapter: [2] Relations and Functions
Concept: undefined >> undefined

Prove that: `sin^2  pi/6 + cos^2  pi/3 - tan^2  pi/4 = -1/2`

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

Prove that  `2 sin^2  pi/6 + cosec^2  (7pi)/6 cos^2  pi/3 = 3/2`

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

Prove that  `cot^2  pi/6 + cosec  (5pi)/6 + 3 tan^2  pi/6 = 6`

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

Prove that: `2 sin^2  (3pi)/4 + 2 cos^2  pi/4  + 2 sec^2  pi/3 = 10`

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

Find the value of: sin 75°

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

Find the value of: tan 15°

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

Prove the following: `cos (pi/4 xx x) cos (pi/4 - y) - sin (pi/4 -  x)sin (pi/4  - y) =  sin (x + y)`

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

Prove the following: `(tan(pi/4 + x))/(tan(pi/4 - x)) = ((1+ tan x)/(1- tan x))^2`

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

Prove the following:

`(cos (pi + x) cos (-x))/(sin(pi - x) cos (pi/2 + x)) =  cot^2 x`

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