9. y=8x² Inx

Q: Find the derivative of the function  y = ln (8x3-x2)

A:

Q: find the derivative y= (sinx)*

A:

Q: Find the derivative of the function. y = 6sin(πx)

A: Formula:

Q: y = x²e²_2

A: applying chain rule as well where needed to apply

Q: Find the first and second derivative by using implicit differentiation  xy+8y2=4

A:

Q: Find the derivative of the function. 12) y = 2 secó x

A:

Q: Find the derivative. y=xtanh¬12x

A:

Q: What is the derivative of y = sin (x³ sin (x³ – 3x)?

A:

Q: Find the derivative of the function y = x36. y'

A: Derivative of function

Q: I FIND THE INDICATED DERIVATIVE IN ITS SIMPLIFIED FORM: 2. Y = (7x³ + 3)6 ; y"

A:

Q: Find the derivative. y = (ln x)2

A:

Q: Find the derivative of y=x(6^(−2x))

A: Explanation of the answer is as follows

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

A: giveny=(tan2πx)3 diffrentiate by chain ruley'=3(tan2πx)3-1sec22πx.(2π)y'=6π(tan2πx)2sec22πx

Q: calculate the derivative. y = cosh2(9 − 3t)

A:

Q: Find the derivative of the function y=x2sinx.

A: Given: y=x2 sin x To determine: Derivative of the given function.

Q: Find the derivative: 6. ) y = csc 7x

A:

Q: Find the derivative. y = ln(9x2 − 8)

A: Given The chain rule of derivative is given by

Q: Find the derivative of the function. y = 2 cos5 x

A: Given, y = 2 cos5 x To evaluate, dydx

Q: Find the derivative of the function. y = tan(4x2 + 3)

A: The given function is y=tan4x2 + 3

Q: Find the derivative y = cosh(2x)

A:

Q: FInd the derivative.

A: Find derivative of

Q: Calculate the derivative of the function y=2√x+33√x.

A: Given function is y=2x+33x Power rule of differentiation states that: ddxxn=nxn-1 Differentiating…

Q: Find the derivative of the function. y = 2eVx

A: The chain rule for differentiation is given by ddxfgx=f'gx.ddxgx.

Q: Find the third derivative. y = 5/x

A: Given function is y=5x. We have to find the third derivative of y=5x that is y'''. Use formula…

Q: Find the derivative of the function. 4 y=デ

A:

Q: find the derivative. y = ln(9x2 − 8)

A:

Q: Find the derivative. y = (lnx) 2

A:

Q: Find the derivative of the function y = ln 4x / (x − 6)

A:

Q: Find the derivative of the function y = x² cosh²3x

A:

Q: find the derivative of y with respect to the appropriate variable.23. y = (x2 + 1)sech (ln x)

A: Definition used -             ddxsech(x) = -tanhxsechx          Product rule of derivative -…

Q: Find the derivative of the function.

A: The given function is y=x2-sin2x4

Q: Determine the derivative of у. /20x+6 y = ev y =

A:

Q: Find the derivative of the function. y = [x + (x + sin2(x))7]³

A:

Q: Find the derivative of the function. y = 2 sin4(4x2)

A: y = 2 sin4(4x2) dy/dx = ?   Useful formulas:ddx xn = nxn-1ddxsin(x) = cosx

Q: Find the 3" derivative of the function y=f(x) given by the equation y' = 2x.

A:

Q: Find the derivative. Simplify where possible. y =e cosh 3x

A: Given: y=ecosh3x

Q: Find the derivative of the function y 5sin(x)

A: Consider the given function

Q: 4 Determine the derivative of y = 3x

A: Differentiation of the function with respect to x helps to find the derivative of the function.…

Q: The derivative of y= elanx + tan(e*)+ (tanx)® equals

A:

Q: Find the second derivative of the function given by the equation x+y=ex−y.

A: Using implicit differentiation and the chain rule we find y'

Q: 5x +1 y = 2x

A: Our Aim is to find  the derivative of y=5x+12x-(i)

Q: Find the derivative of x²e*.

A:

Q: Find the second derivative of √x + √y = 25

A: To find the second derivative... √x + √y = 25.

Q: Find the derivative. y = x3sinx

A: Given function is y=x3sinx. To find the derivative of the given function. Chain rule of…

Q: Find the derivative and simplify y=x/(2x)3+2sinx

A: The given function is,

Q: Find the derivative of the function. y = 5x 9. 3 - 13x - ヤ dx

A: y=5x3-13x-9x7

Q: Find the derivative of the function. y = x² cosh²3x

A:

Q: Determine the derivative of y =x 이5

A: Here we have to determine the derivative of  y=x65 differentiate with respect to x dydx=ddxx65

Q: Find the derivative of the function y=3√x−13√x

A: Given function: y=3x-13x

Q: Find the derivative.  y = ln((x + 1)(2x + 9))

A:

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: