Q: find y' for y = 2Vsinx sinh-1(logx). %3D
A: y'=log2· 2sinx-1.cosx.sinh-1(logx)sinx+2sinxxlog2x+1
Q: In(x) (1 point) Find dy/dx using the method of logarithmic differentiation when y = (5+3x²)**. dy/dr…
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Q: 3) Use logarithmic differentiation to find the derivative of the function a) y = Vxe&*x? + 1)"
A: Answer
Q: Find y' for y = (2(x^2+1))/(x(sqrtx+1)) using logarithmic differentiation
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Q: Find F'(x) if F(x)= e^(-x^2) * x^(sin(x^3)) Use logarithmic differentiation
A: topic - logarithmic differentiation
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: 4) Use logarithmic differentiation to find the derivative Of the given fünction.Show all steps.…
A: Consider the given function y=xx1+x24
Q: Ise logarithmic differentiation to find . dx' dy xsiny = In y %3D
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Q: Find dy/dt thru logarthmic differentiation (apply logarithm on both sides of the equation.
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Q: 3 7 - use logarithm differentiation to differentiate to find y prime (dy). y = x
A: The given function is, y = x.Take log on both sides of the function.
Q: 16. Use logarithmic differentiation to find y'. (a)= (x2 + 1)tan(=) (b) y = (sin (3z))VE
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Q: of y = %3D .) Use logarithmic differentiation to find the derivative with respect to x
A: Follow the procedure given below.
Q: a) Use Logarithmic differentiation to take derivative of y = f(x) = (x)ª cos² x (x3+1)3
A: We use Logarithmic properties
Q: 4. Use logarithmic differentiation to find the derivative of each function a) y = x?r-1 b) y = (cos…
A: A): y=x2x-1Taking log on both sideslog(y)=(2x-1)log(x)differentiating both…
Q: Find the derivative. y%3 log (6x) y'%3D %3D
A: It is required to find the derivative of: y=log(6x)
Q: 4. Use logarithmic differentiation to find the derivative of the function y = x c0sx.
A: So we are going to take natural logrithm to both side and solve them so I'm providing hand written…
Q: Use logarithmic differentiation to get the dy/dx of: y = (20^x) tan^-1 (x^2 - sinh 2) / (cosh^3 x)…
A: Use logarithmic differentiation to get the dy/dx of: y = (20^x) tan^-1 (x^2 - sinh 2) / (cosh^3 x)…
Q: a- y= (cosx) (use logarithm differential)
A: To find dy/dx
Q: Evaluate the derivative. * d (log10 (x)) dx (In(10)) O Option 1
A: we have to find the derivative
Q: Compute backward difference approximations for the first derivative of the function, y = log(x? +…
A: Given is the function y=log(x2+1)2 . It is needed to compute backward difference approximation…
Q: 5. (i). Find the dx for the function y = (tanx)secx* using logarithmic differentiation.
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Q: Find the derivative of f(x) = ln (x* /8 – 6x), using the properties of the logarithm. Provide vour…
A: We will find the derivative of the given function f(x)=lnx48-6x by using the properties of logarithm…
Q: What is the Derivative of the function; y = log10(1 − 4 tan x)
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Q: 20. Evaluate the derivative. 4 (sinh ) dx O
A: ddxsinh-1ex
Q: dy Find dz using logarithmic differentiation if y = (3x)3.
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Q: dy Find Use logarithmic differentiation whenever appropriate. dx (1+x – x²)³ - sec 4x (x – log x)6
A: We will use logarithmic differentiation to solve this question.
Q: dy Find using logarithmic differentiation if y (2z)2". dz
A: We can find the derivative as below.
Q: The définition of the first derivative of a function f(x) is:
A: Explanation of the answer is as follows
Q: Where is Log(z2 + 2) holomorphic (Analytic ) function ?
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Q: dy Find using logarithmic differentiation if y = dz (3z).
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Q: Compute dy/dx, using logarithmic differentiation. Write your final answers entirely in terms of x.…
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Q: 2. Use Logarithmic Differentiation to find dy/dx for y = 3 x(2x+5) (x²+1)²
A: Explanation of the answer is as follows
Q: Compute backward difference approximations for the first derivative of the function, y = log(x² +…
A: We have to compute backward difference approximations for the first derivative of the function,…
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: 2. Use logarithmic differentiation to find dy/dx. ソミx
A: find the derivative
Q: Where is the function sin (log (r2 + y²)) continuous?
A: Function = Sinlogx2+ y2
Q: 3. Differentiate y = xcosh x (Use logarithmic differentiation)
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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: XV X-+9
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Q: What is the derivative of the exponential function a x, a >0 and a ≠ 1? What is the geometric…
A: The derivative of the exponential function ax is as follows.
Q: Using logarithmic differentiation, Show that y (x)= xa2" e®has no stationary points other than x =…
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Q: 4. Compute the derivative of f(x) in each part. (a) f(x) = sin(ev) (b) f(x) = (tan r)", x € (0, 7/2)…
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Q: FIND THE DERIVATIVE Of THE GIveM. FUMCTIC 3.) f(x) = Logio( ) %3D 8.) g= arccose-* 9.): y = qsin? x…
A: To find the derivative of the function7) fx=log10xx-18) y=arccosec-x9)y=9sin2x
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
A:
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- Find the first direvative. y ln x - x ln y = 1In an effort to make the distribution of income more nearly equal, the government of a country passes a tax law that changes the Lorenz curve from y = 0.97x2.1 for one year to y = 0.35x2 + 0.65x for the next year. Find the Gini coefficient of income for both years. (Round your answers to three decimal places.) before afterWhen we take measurements of the same general type, a power law of the form y = αxβ often gives an excellent fit to the data. A lot of research has been conducted as to why power laws work so well in business, economics, biology, ecology, medicine, engineering, social science, and so on. Let us just say that if you do not have a good straight-line fit to data pairs (x, y), and the scatter plot does not rise dramatically (as in exponential growth), then a power law is often a good choice. College algebra can be used to show that power law models become linear when we apply logarithmic transformations to both variables. To see how this is done, please read on. Note: For power law models, we assume all x > 0 and all y > 0.Suppose we have data pairs (x, y) and we want to find constants α and β such that y = αxβ is a good fit to the data. First, make the logarithmic transformations x' = log (x) and y' = log (y). Next, use the (x', y') data pairs and a calculator with linear regression…
- Is there a way to know how many equilibrium points a differential set has or do you just find out along the way?An individual improperly disposes of 8 parakeets in a nearby woodland, where they begin to reproduce at an initial rate of 3 parakeets per month. Write a differential equation for the population P assuming logistic growth, where the woodland can support at most 500 parakeets. (Do not round any coefficients.) dP/dt =Find dydx for y=ln2x3−x2
- The total number of reported cases of an illness in a large city days after the start of an outbreak is modeled by the function y = F(t) that is a solution to the logistic differential equation dy/dt= (1/5600)y(1400-y). If there are 5 reported cases of the illness initially, what is the limiting value for the total number of reported cases of the illness as t increases?Find the differential equation of the family of curve Straight lines with slope half the value of the x interceptFrom the differential equation by elimanating arbitary constants y=ax3+bx2