x + 1 y = ln X – 1

Q: 1. Determine the derivative for y = | a. d. 中正中正 中正中正

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Q: Find the derivative of the function. y= xe¯kx

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Q: Find the derivative of the function. y = ln[t(t2 + 3)3]

A: We first expand the given expression using the properties of logarithm

Q: 33. G(x) = 4C/s

A: on doing differentiation with respect to  x we get

Q: Find the derivative of the function.

A: We know that, logbx=y if and only if, x=by. Also, logbxn=nlogx

Q: Find the derivative of the function y = √(e2x + e−2x)

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Q: Find the derivative Of g(t)=ln(e^-t+2t)

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Q: Find the derivative of the function.

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Q: Find the derivative of f(x) = e*?+1

A: Given, f(x)=ex2+1

Q: Find the first derivative of the function (xy)* = e.

A: Explanation of the answer is as follows

Q: Find the derivative of the function f(x)=ln(10e^13x−7).

A: Note: Since you didn't use parenthesis while writing the function, there can be two possibilities…

Q: Find the derivative of each function.…

A: a) Given that y=2x On differentiating y with respect to x, dydx=ddx2x=2xlog2            ddxax=axloga

Q: Find the fourth order of derivatives of the following functions y=ln x y= X^1/2

A: The objective is to find the fourth order derivative of rhe given functions.

Q: Find the derivative of the function

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Q: Find the derivative of the following function.: y=ln(x2+4)2π

A: The given function is,

Q: find the derivative of y=√e^x +1

A: The given function is

Q: Find the nth derivative of the function y=ln(ax+b).

A: Given function is Differentiating with respect to x repeatedly, we get In general,

Q: Find the derivative of the function.

A: Given function is y=2ex+e-x Chain rule of differentiation states that: ddxfgx=f'gx g'x…

Q: 3. Find the *_ 2° L_weak derivative her XE [0,2TC] XE

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Q: Find the derivative of the function. y = e-9/x

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Q: Find the SECOND derivative of the given function. (b) g(x) = x+2

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Q: Find the derivative of the function.

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Q: (12) Find the derivative of the function Y = cos (a³ + x³)

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Q: Find the derivative of the function Y= x^11e^x Y’=?

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Q: Find the derivative of the function.

A: First, we expand using properties of log

Q: Find the derivative of the function. y = cos(a + x*) У (x) %3

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Q: Find the derivative of the given function. y =x² Vx-

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Q: Find the derivative of the function y = e5x

A: To find the derivative of the function y=e5x

Q: C) Find the derivative of y= (1+ x²)*

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Q: Find the first derivative of the given function. 1.) w=tan2x-csc 2x

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Q: Find the derivative of the function. f(0) = 3 ln(6)Pe

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Q: Find the derivative of the function y = 0.5 In (e +1).

A: See answer below.

Q: Find the third derivative of the function : y = Vx

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Q: Find the derivative of the function. g(t) = ln t/t2

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Q: Find the derivative of the function y = 3e−3/t

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Q: The third derivative of the function y = e2a with respect to x is

A: I am going to solve the given problem by using some simple calculus to get the required result of…

Q: A) find the 1000th derivative of the function: y = xe¬x.

A: Find derivative

Q: Find the derivative of the following function. y = e-* sin x

A:

Q: Find the derivative of f(t) = e+1

A: Given :

Q: Find the derivative of the function. y = ln(t + 1)2

A: On simplification, we get

Q: Find the derivative of the function

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Q: Find the derivative of F(x) = t°e' ln tdt.

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Q: Find the derivative of the function. g(t) = t2 ln(e2t + 9)

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Q: Find the derivative of the function. x11 + 2 y = e y' =

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Q: Can you help me step by step?

A: Assume p=x^2*sin^9 xThen find derivative of p w.r.t. xUse product rule and chain rule for this.

Q: Find the first derivative of g(t) = ln| t7 g'(t) =

A: topic - derivative of a function

Q: Find the derivative of the function. h(x) = log,(x2 + x) h'(x)

A: Differentiation

Q: Find the derivative of each function. d) f(x)= ln (e^x - 3x)

A:

Q: Find the derivative of the function f(x) below. f(x)=ln(5−e^(−4x)) f′(x)=

A: Explanation: Given that, f(x)=ln(5-e-4x) Differentiate both sides with respect to x.…

Q: Find the derivative of the function. h(t) = 8 ln(t3)

A: The given function is ht=8 lnt3. Obtain the derivative as follows.