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Science (English Medium) Class 12 - CBSE Question Bank Solutions

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Number of arbitrary constants in the particular solution of a differential equation of order two is two.

[9] Differential Equations
Chapter: [9] Differential Equations
Concept: undefined >> undefined

The solution of `("d"y)/("d"x) = (y/x)^(1/3)` is `y^(2/3) - x^(2/3)` = c.

[9] Differential Equations
Chapter: [9] Differential Equations
Concept: undefined >> undefined

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The solution of the differential equation `("d"y)/("d"x) = (x + 2y)/x` is x + y = kx2.

[9] Differential Equations
Chapter: [9] Differential Equations
Concept: undefined >> undefined

Let X = {-1, 0, 1}, Y = {0, 2} and a function f : X → Y defiend by y = 2x4, is ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let f : R → R be a function defined by f(x) `= ("e"^abs"x" - "e"^-"x")/("e"^"x" + "e"^-"x")` then f(x) is

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let g(x) = x2 – 4x – 5, then ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let A = R – {3}, B = R – {1}. Let f : A → B be defined by `"f"("x") = ("x" - 2)/("x" - 3)` Then, ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

The mapping f : N → N is given by f(n) = 1 + n2, n ∈ N when N is the set of natural numbers is ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

The function f : R → R given by f(x) = x3 – 1 is ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let f : [0, ∞) → [0, 2] be defined by `"f" ("x") = (2"x")/(1 + "x"),` then f is ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

If N be the set of all-natural numbers, consider f: N → N such that f(x) = 2x, ∀ x ∈ N, then f is ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let f : R `->` R be a function defined by f(x) = x3 + 4, then f is ______.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let f : R → R, g : R → R be two functions such that f(x) = 2x – 3, g(x) = x3 + 5. The function (fog)-1 (x) is equal to ____________.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

The domain of the function `"f"("x") = 1/(sqrt ({"sin x"} + {"sin" ( pi + "x")}))` where {.} denotes fractional part, is

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Range of `"f"("x") = sqrt((1 - "cos x") sqrt ((1 - "cos x")sqrt ((1 - "cos x")....infty))`

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

The value of `"tan"^-1 (1/2) + "tan"^-1 (1/3) + "tan"^-1 (7/8)` is ____________.

[2] Inverse Trigonometric Functions
Chapter: [2] Inverse Trigonometric Functions
Concept: undefined >> undefined

Solve for x : `"sin"^-1  2 "x" + sin^-1  3"x" = pi/3`

[2] Inverse Trigonometric Functions
Chapter: [2] Inverse Trigonometric Functions
Concept: undefined >> undefined

The value of `"tan"^ -1 (3/4) + "tan"^-1 (1/7)` is ____________.

[2] Inverse Trigonometric Functions
Chapter: [2] Inverse Trigonometric Functions
Concept: undefined >> undefined

If `"tan"^-1 ("cot"  theta) = 2theta, "then"  theta` is equal to ____________.

[2] Inverse Trigonometric Functions
Chapter: [2] Inverse Trigonometric Functions
Concept: undefined >> undefined

`"cot" (pi/4 - 2  "cot"^-1  3) =` ____________.

[2] Inverse Trigonometric Functions
Chapter: [2] Inverse Trigonometric Functions
Concept: undefined >> undefined
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