Find the derivative of the funct f(x) = arcsec(7x) f '(x) =

Q: Find the derivative of the function

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Q: Find the first derivative of y=x arcsin x + √1-x²

A: y=x arcsinx+1-x2

Q: Find the 24th derivative of y = -sinx

A: Topic = Derivative    The 24th derivative isy24 =-sinx

Q: Find the derivative of cosx

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Q: Find the derivative of f(x) = arccos 3x + arcsin 3x.

A: derivative of arccos(x)=-11-x2 and derivative of arcsin(x)=11-x2

Q: Find the 1st derivative y=(x-1V2x-x t arcsin (x-1)

A: I am attaching image so that you understand each and every step.

Q: Compute the derivative of the function y=arcsin1√x at x=2.

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Q: Find the derivative of f (x) = arccos 3x +arcsin 3x.

A: Given: f(x)= arccos 3x+arcsin 3x To find: Derivative of f(x)=df/dx=??

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

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Q: Find the derivative of the function. f(x) = arcsec(2x) f '(x) =

A: Given, The function fx = sec-12x  We have to find f'x.

Q: Determine the derivative of the function y=arcsin 2x / 1+x2 at x=2.

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

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Q: Find the derivative of the function f(x) = arcsec 2x

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

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Q: Find the derivative of f(x)=arctan(1/x) and simplify

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Q: Find the derivative of this : y= csc (4x² ) Arccsc (4x² )

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Q: Use logarithmic differentiation to find first derivative of y= (sinx)*

A: Find the first derivative of the given function.

Q: Find the derivative of the function.

A: fx=arc sinx + arc cosx

Q: Find anti-derivative if possible of: sqrt(tan(x))  dx

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Q: Use implicit differentiation to find the derivative of arctan(x).

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Q: 6. y%= arcsin a Va2-x2

A: Given: 6. y=xa2-x2-arcsinxa

Q: Find the derivative of the cosecant function y=cscx.

A: Given: y=cosecx we know that cosecθ=1sinθ similarly, y=cosecx=1sinx

Q: Find the derivative of the function. f(x) = arcsec(4x) f'(x) = 1 x√ 16x² - 1

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

A: Given y=sinx2+4x

Q: Find the derivative of the function

A: Given:y=arctanx+x1+x2Differentiate formula:ddxarc tanx=11+x2ddxuv=vdudx-udvdxv2

Q: Find the derivative of f(x)= (x^2)sinx

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Q: Find the derivative of y=arcsec x at x=√2.

A: Given:

Q: Find the derivative of the function. f(x) = arcsin(8x) + arccos(8x)

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Q: Find the derivative of  y=ln [tan-1(7x5)] with respect to x.

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Q: Determine the second derivative of the function y=arcsinx2−1x2+1.

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Q: Find the derivative of the function. f(x) = arcsec(3x)

A: Given Data: Function: f(x)=arcsec(3x) The derivative of inverse of secant of (x) with respect to x…

Q: Find the derivative of the function. f(x) = arcsec(4x) 4 f'(x) = 4√ 16x²2 - 1 or 1 x√ 16x² - 1 X

A: As we know that the derivative os sec inverse x is: ddxsec-1x=1xx2-1

Q: Find the derivative of y = etanx

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Q: find the derivative of this inverse hyperbolic function f(x) = cosx tanh-1(sinx)

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Q: Find the derivative of ry = -3+x*y° using implicit differentiation.

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Q: Find the derivative of the function. f(x) = arcsec(4x) f (x)

A: Explanation of the answer is as follows

Q: What is the derivative of y = sinx x³ ?

A: Given that,   y=sin xx3

Q: 1. y= ArctanB %3D 3-V9-x2

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Q: Find the derivative. Simplify where possible. |(a) y = ln(coshx)

A: Find the derivatives

Q: есх Find the derivative of y = Arccot (tan(esec*)) in its simplest form secr

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Q: Find the derivative of: ln(sin-1x)

A: We need to find the derivative of ln(sin-1x).

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

A:

Q: Find the 1st derivative of y= Arcsin x -v -V1-x²

A: To find the first derivative of y = sin-1x - 1-x2 sin y =x - 1-x2

Q: Find the derivative of  f(x) = sin(arcsin x) / arctanx

A: Let u=sin(arcsinx)u'=cos(arcsinx)ddx(arcsinx)u'=cos(arcsinx)11-x2u'=cos(arcsinx)1-x2Let…

Q: In(x-

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Q: Calculate the derivative of y=tanx using the quotient rule.

A: Given that, y=tanxy=sinxcosx        Using tanx=sinxcosx

Q: Find the derivative of the function y using the increment method or three- step rule. vx +1

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Q: Find the derivative of y = arccos x + x 1-x²

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Q: 1.Find the derivative of y = - arcsin %3D V4-x2

A: Given:        y=x4-x2-arcsinx2 differentiating on both sides     dydx=ddxx4-x2-arcsinx2…