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HSC Science (Computer Science) इयत्ता १२ वी - Maharashtra State Board Important Questions

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if `y = tan^2(log x^3)`, find `(dy)/(dx)`

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

Differentiate tan-1 (cot 2x) w.r.t.x.

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Chapter: [8] Differentiation
Concept: Derivatives of Implicit Functions

Differentiate the following w.r.t.x:

tan[cos(sinx)]

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Chapter: [8] Differentiation
Concept: Differentiation

Find the derivative of the function y = f(x) using the derivative of the inverse function x = f–1(y) in the following:

y = `sqrt(x)`

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Chapter: [8] Differentiation
Concept: Derivatives of Inverse Functions

Differentiate the following w.r.t. x: `x^(tan^(-1)x`

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Chapter: [8] Differentiation
Concept: Differentiation

Differentiate the following w.r.t. x: xe + xx + ex + ee.

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Chapter: [8] Differentiation
Concept: Differentiation

Find `dy/dx`, if `sqrt(x) + sqrt(y) = sqrt(a)`.

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

Find `dy/dx`, if `xsqrt(x) + ysqrt(y) = asqrt(a)`.

Appears in 1 question paper
Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If `log_10((x^3 - y^3)/(x^3 + y^3))` = 2, show that `dy/dx = -(99x^2)/(101y^2)`.

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Chapter: [8] Differentiation
Concept: Logarithmic Differentiation

If ex + ey = ex + y, then show that `dy/dx = -e^(y - x)`.

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Chapter: [8] Differentiation
Concept: Derivatives of Implicit Functions

Find the second order derivatives of the following : e4x. cos 5x

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If y = `log(x + sqrt(x^2 + a^2))^m`, show that `(x^2 + a^2)(d^2y)/(dx^2) + x "d"/"dx"` = 0.

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Chapter: [8] Differentiation
Concept: Logarithmic Differentiation

If y is a function of x and log (x + y) = 2xy, then the value of y'(0) = ______.

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Chapter: [8] Differentiation
Concept: Differentiation

If y = sec (tan−1x), then `dy/dx` at x = 1 is ______.

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If f(x) = logx (log x) then f'(e) is ______

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Chapter: [8] Differentiation
Concept: Logarithmic Differentiation

If f'(4) = 5, f(4) = 3, g'(6) = 7 and R(x) = g[3 + f(x)] then R'(4) = ______

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If x = cos−1(t), y = `sqrt(1 - "t"^2)` then `("d"y)/("d"x)` = ______

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Chapter: [8] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If y = `"e"^(1 + logx)` then find `("d"y)/("d"x)` 

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Chapter: [8] Differentiation
Concept: Differentiation

If y = log [cos(x5)] then find `("d"y)/("d"x)`

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Chapter: [8] Differentiation
Concept: Logarithmic Differentiation

Differentiate sin2 (sin−1(x2)) w.r. to x

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Chapter: [8] Differentiation
Concept: Differentiation
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