sin 3x y = e*

Q: Find the derivative of y = 6e x – cosx.

A: Given function, y=6ex-cosx Used formulas, ddxcfx=cddxfx  c=constantddxex=exddxcosx=-sinx

Q: find the derivative y= (sinx)*

A:

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

A:

Q: Find the derivative of the function.

A:

Q: Find the second derivative of y=(tan(2pix))^3

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 f (y) = 6 sin

A: To find: The derivative of fy=6·sin7y5. Formula used: Chain rule of derivative: fgx'=f'gx·g'x Power…

Q: Find the derivative y=cos(2x-x^2)

A: Properties used:

Q: Find the derivative of the function. y = sin-(6x + 1) y' =

A:

Q: sin

A:

Q: Find the derivative of the function y = sin '(- (5x + 4)).

A: Given query is to find the derivative of the expression.

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

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

Q: Find the derivative. y = cos-1(x2)

A: The differentiation is a process of finding the rate of change of one variable with respect to…

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: Find the derivative of the following: y=−x2⋅sinx

A:

Q: Find the derivatives of the functions y = ln (sec2 θ)

A:

Q: Find the derivative of the function y = 4x sin '(x) + 4/1 – x². y'

A: Here we have to find the derivative of the given function.

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. y=(sinh^3)x

A: Given: y=sinh3x

Q: Find the derivative of the function. y = sin-(2x + 1) y' = %3D

A: We need to evaluate the derivative of the following function y = sin-12x+1 Formula Used : ddxsin-1x…

Q: Evaluate the derivative of y =e* sinh (2x). -3x

A:

Q: Find the derivative of 1. y= tan (x* + 3x³)

A:

Q: Find the derivative of the function. y = 2 tan 5x

A: To find the derivative of: y=2tan5x Solution: y=2tan5x Differentiating both sides w.r.t x we get:…

Q: Find the derivative of the function. y = 3 tan-(x - V1+ x?

A:

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

A:

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

A:

Q: Find the derivative of the function.

A: The given function is y=x2-sin2x4

Q: Find the derivative: y= x cosx sinx

A: Given,

Q: Find the derivative of the function y = x2 Sin x - 2 Cos x.

A: y=x2sinx-2cosx

Q: Find derivative of y=cos(7x).

A: The given function is

Q: Find the derivative of y = 2x cos x − 2 sin x.

A: Given function y=2xcosx-2sinx dydx=ddx2xcosx-2sinx=ddx2xcosx-ddx2sinx Recall the formula…

Q: y = In(sin x)

A:

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

A: Given, y = e1+sinx.

Q: 6. y = vx sin-'(x)

A: we havey=x sin-1(x)

Q: Find the derivative of the sine function y=sinx.

A: We have to find derivative of sine function: y=sin x Finding derivative by first principle of…

Q: y = cos /sin ( tan tx

A:

Q: 3. y = sin¬(1+x²)

A:

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

A:

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

A:

Q: Find the derivative of y with respect to x. y=ln(tan-1(4x5))

A:

Q: Find the derivative of the function y = sech−1 (sin x)

A: Given function - y = sech-1sinxDifferetiating on both sides with respect to x - dydx =…

Q: Find the derivative of the function. y [x + (x + sin²(x))-1*

A:

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

A:

Q: Find the derivative of the function. y = ln∣sin x∣

A:

Q: Find the derivative of the function. y = cos sin(tan(9x))

A: The function is given by y = cossintan9x

Q: FIND THE DERIVATIVE : xʻ sin x Y = ln 1+x

A:

Q: Find the derivative of V(x) = ln(sin x) – (x4 – 3x)10

A: We can find the derivative as below.

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

A: Topic = Derivative

Rate of Change

The relation between two quantities which displays how much greater one quantity is than another is called ratio.

Slope

The change in the vertical distances is known as the rise and the change in the horizontal distances is known as the run. So, the rise divided by run is nothing but a slope value. It is calculated with simple algebraic equations as: