Differentiate g (†) = 4 log, ( t ) – In ( t )

Q: (14) Use log differentiation to find the derivative of the function. Y = (sin (7x))*

A: Here, the given function is: y=(sin(7x))x Taking logarithm on both sides, we have: ln y=ln(sin(7x))x…

Q: Use logarithmic differentiation y = xx−1  to find dy/dx.

A: Applying natural logarithm on both sides, we get

Q: Find y' for y = (2(x^2+1))/(x(sqrtx+1)) using logarithmic differentiation

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Q: Use logarithmic function to find dy/dx, if y=(x^2+5)^sin (2x)

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Q: compute the derivative.

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Q: dy Use implicit differentiation/logarithm to find dx 4. sin(x+y) = xy + 5

A: We will use implicit differentiation to find the required value.

Q: Differentiate y =( logx) sinx

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Q: Find dy/dt thru logarthmic differentiation (apply logarithm on both sides of the equation.

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Q: Use logarithmic differentiation to find dy/dx of y=(lnx)lnx

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Q: Use logarithmic differentiation y = x2/x to find dy/dx.

A: Applying natural logarithm on both sides, we get

Q: Find using logarithmic differentiation if y = (2z). dr %3D

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Q: 16. Use logarithmic differentiation to find y'. (a)= (x2 + 1)tan(=) (b) y = (sin (3z))VE

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Q: Find the derivative of the logarithmic function. 6 + y = In

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Q: Differentiate the following functions using logarithmic differentiation y = log√2x + 5

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Q: Use logarithmic differentiation to find: y=(ln x)ln x, x>1

A: Given,

Q: a- y= (cosx) (use logarithm differential)

A: To find dy/dx

Q: Use logarithmic differentiation to find dy/dx. (x+1)(x-8) y = (х - %3D X > 8 1)(x + 8)'

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Q: dy Find dz using logarithmic differentiation if y = (3x)3.

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Q: Use a linear approximation (or differentials) to estimate the given number. (1.999)5

A: Given term is (1.999)5Let x = 1.999

Q: The third derivative of the function is y = log 2x3

A: We can find the answer as below

Q: y = log,(4x - 8x)

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Q: What is the derivative of y = e3 In(5 + e3)? %3D

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Q: Use logarithmic differentiation to find dy/dx for y=5√x-1/x+1

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Q: Where is Log(z2 + 2) holomorphic (Analytic ) function ?

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Q: Calculate the derivative of the following function. y=2 log5 (x -3) 2 log5 (x-3) = (²-3) =] dx

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Q: Find the derivative d (2* log2 x) dx

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Q: y= log, sinx

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Q: compute the derivative G(s) = (ln(s))2

A: Given expression

Q: Find dx by logarithnic differentiation. (3x-2)(x"+3)

A: d(logx)/dx = 1/x

Q: Compute the derivative.log(sin(t))

A: Given: ddtlog3sint To find: We have to find the given derivative.  Required formulas: logab=lnalnb…

Q: Q5 Answer with all details, By using Logarithmic find the 3 x(x-2)sinx derivative of y = (x2+1)Vsecx

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Q: What is the derivative of y = log b( cos² (ax)) ? Note that a and b are real numbers.

A: we have to find derivative

Q: dy Find using logarithmic differentiation if dx y = (3x)³¤.

A: Given that y = (3x) 3x . We find dy/dx. We know that d(xn)/dx = nxn-1. Here i attached solution of…

Q: 2. Use logarithmic differentiation to find dy/dx. ソミx

A: find the derivative

Q: Use a linear approximation (or differentials) to estimate the given number. e0.01

A: We use linear approximation to find e0.01 By linear approximation f(x)=f(a)+f'(a)(x-a) we take a=0…

Q: Find the derivative of the logarithmic function. y = In Isec x + tan x|

A: We have to find the derivative

Q: Q5 Answer with all details, By using Logarithmic find the x(х-2)sinx derivative of y = (x2+1)vsecx

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Q: 3. Find the derivative of (x² + 3) (3x – 3)² Y = Vrez+1 Hint: Use logarithmic differentiation!

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Q: Differentiate the following using logarithmic differentiation y = x=

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Q: differentiation

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Q: Find the first derivative of f = (h+2)² (2h+1) h²+3 V using logarithmic differentiation

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Q: Find dz using logarithmic differentiation if y (2z). %3D

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Q: 5. Find using logarithmie differentiation: dy y = [sin(x)}!m(=)

A: Find using logarithmic differentiation:   y = [sin(x)]^ln(x)

Q: dy Y= x ²x-> メ =人

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Q: Use logarithmic differentiation to find the derivative of y with respect to x. y = ( In (3x))n (9×)…

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Q: Find an equation of the tangent line to the graph of (log æ)cosh(a-10) , x >1 at the point where x =…

A: Given equation is  y=log xcosh (x-10), x>1 at x=10

Q: What is the derivative of y = log, sec(e²x) Dxy = 2 e² tan (²) Dxy = 2 (log, e) e²x sec(e) tan(e) D,…

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