2. Calculate the derivative of y = arccos(e arcsin(x2)

Q: B- The derivative is y = ln (sec (In 0))

A: Solution ) y = ln (sec(ln θ)) Using chain rule  dy/dθ = (ln m/dm) × (dm/dn ) × (dn/dθ ) m = sec(ln θ…

Q: 2. Find the derivative of y = 2 1 1- x² + arcsin x 2

A: As per our guidelines, I can answer only one question and maximum three subparts of a question.…

Q: Find the first derivative of the given functions: 1.)  x=(Arcsinh(1-b))2   2.) y=e-xcosh ln(x)

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Q: What is the derivative of `y=\ln\ x`?

A:

Q: Find the derivative of y = cos"+8 (x).

A:

Q: Find the derivative of y=ln^3(tan^-1x)

A:

Q: Calculate the derivative of y = cos(x 3).

A: Given y=cos(x3) we need to find the derivative of y.

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

A: We can find the derivative as below

Q: 2. Find the derivatives of Y with respect to x if; x=arc sin ex.

A:

Q: Find the derivative of the function. 1 + x 1 - x y = arctan y' =

A:

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 ( xcosx )

A:

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

A: Given : y = sintan3x

Q: Find the derivative of the cosine function y=cosx.

A: To find derivative of cosine function

Q: In y=e³ sinx

A:

Q: y = (cosx)ln*x|

A:

Q: What is the derivative of: y = arcsin(cos x2)

A: Our Aim is to calculate the derivative of y=sin-1cos x2-(i)

Q: Find the derivative of y=sinh-17x

A: Given:y=sinh-17xHyperbolic Identity:cosh2x-sinh2x=1Differntiation formula:ddxsinx=cosx

Q: Solve for the derivative Arc sin + Arc cos =0 y y

A:

Q: What is the derivative of * y = arctan(x2 + 1)?

A:

Q: Find the derivative of the function y = (1/2) arctan e2x

A: Given function is y=12tan-1e2x Chain rule of differentiation states that: ddxfgx=f'gxg'x And also we…

Q: Find the 62th derivative of y = cos(x)

A: y=cos (x)

Q: Find the derivative of ,In sin-1) y = e %3D

A:

Q: Find the first derivative of the function:  y=x² arcsin x

A: We have to find the first derivative of the function: y=x2 sin-1 x Here two function are in product…

Q: Find the derivative of the function y= arctan x +x/1+x2

A:

Q: The second derivative of the function is y = arctan 2x

A:

Q: Find the derivative of y = arccos 4x with respect to x.

A: Given that: y=arccos4x

Q: find the derivatives of y=sin(ln|2x+1|)

A: y=sinln2x+1

Q: Find the derivative of the function defined by the equation x+y=arctan(xy).

A: To find the derivative of the given function.

Q: Find the derivative of the function.

A:

Q: Find the derivative of y with respect to x. -1 y = tan (In(2x))

A:

Q: Find the nth derivative of the function y=sinax.

A: We find the first 4 derivatives using the chain rule

Q: y = In(x² + 4) - x tan-1 (e) y = arctan(arcsin vx), (y = sech (tanh x)

A: NOTE: Refresh your page if you can't see any equations. . take derivative

Q: Find the derivative. y=cos(ln 4x^6)

A:

Q: Calculate the derivative of y = e1+sinx.

A: Given, y = e1+sinx.

Q: What is the derivative of: y = x ln cos x

A: The given function is   y = x ln cos x

Q: What is the derivative of y = arctan(x² +1)?

A: Find the derivative of the function

Q: Find the derivative of y = 21+arctan x

A: By using derivative formula

Q: Find the 85th derivative of y = cos(3x).

A: Do the derivative many times and observe the pattern that derivative follows. Generalized it and…

Q: Find the derivative of the function y= sin(x cosx)

A:

Q: y = cos /sin ( tan tx

A:

Q: Find the equation of the tangent line to the curve y = ln(4 ln x) at the point where x = e. %3D

A: It can be solved using differentiation.

Q: Find the derivative of y with respect to x. 10) y = sin-1 (e6t)

A:

Q: Find the derivative of y = (sin x)arcsin x %3D

A:

Q: What is the derivative of y tan-1 cos 4x ?

A: By see this solution below

Q: Find the derivative of y with respect to x. 58)y tan (In 2x)

A: Firstly, we use the result that  derivative of inverse of tan of x is 1/1+x^2

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

A:

Q: Find the derivative of y with respect to x. y= In (tan (4x*))

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Q: I FIND THE SECOND DERIVATIVE(y") OF THE FF IN ITS SIMPLI 3x 1. Y= Arctan

A: Since we are given with the multiple number of question and our guideline is solve first question…