[(х + 3)(х — 2) у - 2r 1

Q: Logarithmic Differentiation of (ln x)^x^2

A: Given expression

Q: d 1 11. (-) dx x A.

A: The given function is f(x) = 1/x f(x + h) = 1/(x + h)

Q: 3 d 2 (x²) dx

A:

Q: ACTIVITY 2: Find the derivative and simplify the result, if possible y = x2 + n² +x" y = x2 sec x y…

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Q: sinh(0)

A: sinh(x), cosh(x), tanh(x) are usually referred to as hyperbolic functions becaue they bear…

Q: d (e *) dx 3.r

A: Given : ddxe3x

Q: Logarithmic differentiation Let ƒ(x)

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Q: give 2 basic derivatives examples of quotient rule with solution

A: Quotient rule of differentiation states that: ddxuv=vdudx-udvdxv2 or ddfxgx=gxf'x-fxg'xgx2 Example…

Q: [Numerical Analysis]   Briefly discuss two ways of deriving numerical differentiation formulas.

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Q: Use logarithmic differentiation to find the y = x3x %3D y'(x) = %3D Submit Answer

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Q: Use logarithmic differentiation to find the derivative of the function. (x²+1) tan² x y = x3

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Q: Using implicit differentiation find dy/dx if e^x-y=cos y

A: We have, ex-y=cosy   In implicit differentiation of a function of 2 variables, we differentiate the…

Q: Question number 8

A: Given,

Q: Using logarithmic differentiation, find the derivative of the function: 0 + 5 0 cos 0 0 +5 1 0 cos 0…

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Q: DIFFERENTIATION: MPLE If 3 find つく- 31 Sinx= es expansion for cos3x

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Q: 4. y = 7(x² +2)

A: ddx7x2+23Take the constant out:  a·f'=a·f '=7ddxx2+23Apply chain rule:=3x2+22ddxx2+2=7· 3x2+22·…

Q: Find the derivative of the function. rsin(x) In(5 + 2v) dv cos(x) У (х) Need Help? Read It Watch It…

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Q: derivative of e^ax+b by first principle

A: .

Q: 3 (V5x + 2)(x² – 2)3 y%3D 7x-8

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Q: find the logarithmic differentiation of y=(x4+2)e^-x

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Q: Logarithmic differentiation Use logarithmic differentiation to evaluate f 1x2.

A: We need to differentiate the function, f(x)=1+1x2x

Q: ,3 8. 4 cos (x) sin (y) = 1

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Q: Directions: In implicit differentiation, we differentiate each side of an equation with wo variables…

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Q: d 2x (2e dx Зх 4) 3x 17. 214

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Q: Question-8 Inx a) Find the derivative of f (x) = ( using logarithmic differentiation. b) Find the…

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Q: ACTIVITY 3: THE IMPLICIT DIFFERENTIATION Direction: Find Dy by implicit differentiation for the…

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Q: Express what you have learned in the lesson by answering the questions below. Write your answer on a…

A: In this question we have explain about chain rule and how does it helps us to solve the problem.

Q: y = (x – cot¬1 (x)) (1+ csc¬1 (x))

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Q: UnaUna f(x)=f x+1 Show all your work and simplify the result completely. Find the derivative of e…

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Q: d 8. -(2х) dx

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Q: sin x dx using Fourier transform. æ(x² + 1) -00

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Q: ∫10x9−12x3−5 dx Evaluate indefinite anti-differentiation

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Q: II. Find 2. y = Do not simplify your answers. dx tan ¹(cosha) (sin² x)(secha)secz [use logarithmic…

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Q: log3 (2r² + y) + tan (2-³) = sin-¹ (²-1) +

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Q: E. DIFFERENTIATION Obtain the derivative of the following functions: (2x³-1)5 y = (5-3x)*

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Q: tan - (i – 3) = 2 Log i-1|-i8 + i2kㅠ 3 i |Log -2 i-1+ i0 + i2k 3 | ㅠ 2 Log .i-1 |+ i0 + i2kㅠ 3 2 +…

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Q: /sin³(x)(2x+5)6 ex4-5 3 . Find y' if y = %3D (ex*-5) ' log4(2x)

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Q: tan== Log i+Z %3D 2.

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Q: 1 d a (х 5. dx 2

A: It is the basic differentiation formula.  d/dx ( x^n) = nx^n-1  , this formula  is use to solve it.

Q: 2. y = tan-¹(cosh x) (sin² x) (sech x) secx [use logarithmic differentiation]

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Q: d (e²*) 1. 2x dx

A: Given: ddxe2x As per some basic differentiation formulas, we have: ddxx=1 ddxex=ex

Q: d (2х* Зх 3) dx

A: Using basic differentiation formulae: ddx2x2    3x     3=d2x2dx     d(3x)dx    d(3)dx

Q: Logarithmic differentiation Use logarithmic differentiation evaluate f'1x2. to tanº x f1x2 15x + 326

A: To evaluate the function, fx=tan10x15x+326 using logarithmic differentiation. Solution: The give…

Q: Logarithmic differentiation Use logarithmic differentiation to evaluate f'1x2. cos³ x x° f1x2 Vx - 1

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Q: Find the derivative of the trigonometric function, no chain rule please. Only basic rules from 2.2…

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Q: Jse logarithmic differentiation. sin(w²) + log w b = (csc (Tw))10/tan-1(w³)

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Q: Logarithmic Differentiation

A: Given,

Q: d 7.- (2) dx

A: The differentiation of a constant term is zero. Whereas. if constant term is with variable then its…

Q: DIFFERENTIATION OF INVERSE TRIGONOMETRIC FUNCTIONS 3.) y'of y = In x+1 by logarithmic…

A: Differentiation

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: