y = In(sin x)

Q: Compute the derivative using derivative rules. y = sin(x2) cos(x2)

A: Given: y=sinx2cosx2

Q: Find the derivative of the function. y = cos (sin-1 x)

A: Derivative

Q: Find the 7th derivative of: f(x)=sin(x)cos(x) f’=? • • •

A:

Q: find the derivative y= (sinx)*

A:

Q: Find the derivative of the function.

A:

Q: Find the derivative of y = (tan x)cos: COs x .

A: Given : y=(tanx)cosx

Q: Find the derivative of: tan(x)/cosh(x)

A:

Q: Find the derivative. Simplify where possible. hx) = (1 - cosh x) /( 1 + cosh x)

A:

Q: Compute the derivative. y = sin (4 / θ )

A: The chain rule of differentiation is used to find the derivative of a composite function and given…

Q: Find the derivative of the function.

A: To Find the derivative of the function. y = ln sec x + tan x

Q: find the derivative  f(x)=cosx/1+sinx

A: The derivative of the function as follows.

Q: Find the derivative of the function. y = sin (7) + √sin (6 x) y'(x) =

A:

Q: sin

A:

Q: 45. y = cos vsin(tan x)

A:

Q: Find the derivative of f(x) = (Cosx)*

A:

Q: Compute the derivative. (x) = ex sinx

A: Derivatives can be defined as rate of change of function with respect to an independent variable. It…

Q: calculate the derivative. y = sinh(x2)

A: we have to find the derivative  y = sinh(x2)

Q: Find the derivative of the function. y = sin(tan 7x)

A: To solve this type of questions we use chain rule. df(g(x)) dx= f'(g(x)) g'(x)in given ques. f(x)…

Q: Find the derivative of f(x) = tan(sin(2x))

A:

Q: Find the derivative of the function

A: We use the chain rule

Q: Find the derivative of the function. y = sec 2  x  +tan 2 x

A:

Q: Find the derivative. Simplify where possible  y = cosh (ln x)

A:

Q: Find the derivative of the function. y = sin(tan(3x))

A: Given : y = sintan3x

Q: In y=e³ sinx

A:

Q: Find the nth order derivative of the function y=sin2x.

A:

Q: Find the second derivative of the function. y = x sin2 x

A: Given information: The function is y==xsin2x To find the second derivative, first differentiable…

Q: find the derivative pattern y=sin(x)

A: To find the derivative pattern y=sin(x)

Q: Find the derivative of the function.

A: The given function is y=ln5sinx

Q: find the derivative using the appropriate rule or combination of rules. y = sin(x2 + 4x)

A: Given y=sinx2+4x

Q: y=e* sin(x)

A:

Q: Find the derivative of the function:  y= x sin 3/x

A:

Q: find the derivative. y = arcsin(ex )

A: Given expression

Q: Find the derivative: y= x cosx sinx

A: Given,

Q: Find the derivative of the equation. = sin „sin ( x) y' :

A: Derivatives

Q: cos X sin x + cosX

A:

Q: Use logarithmic differentiation to find the derivative of y with respect to the independent…

A: We will find the differentation

Q: Find the derivative of the function. using chain rule y = sin(sin(sin x))

A: Given: y=sinsinsinx

Q: Find the derivative of h(x) = sin2x

A:

Q: Va2-x² Y=Arc sin + a

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Q: Find the 42nd derivative of the function y=sin(x).

A:

Q: Find the derivative of the function. y =sin(tan 2x )

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Q: Calculate the derivative. y = cosh(x³)

A: We have to find the derivative of hyperbolic function.

Q: find the derivative of y=sin2(3x).

A:

Q: use logarithmic differentiation or the method to find the derivative of y with respect to the given…

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Q: x² q(x) =- sin(x)

A:

Q: find derivative y=sinx+cosx

A: The given function is,

Q: Find the derivative of the function. y = sin(tan(8x)) y' = %| II

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Q: calculate the derivative y = sinh(ln x)

A:

Q: Find the derivative of the function. y = 2 tan-(sin x) y' =

A: Using derivat formulas.