Question Solved1 Answer Write the function in the form y = f(u) and u = dy g(x). Then find as a function of x. dx -6 y=6 5x 6 Write the function below in the form y = f(u) and u = g(x), then find dy as a function of x. dx y = cos (tan x) What are the functions f(u) and g(x)? f(u) g(x) 11 Write the function in the form y = f(u) and u = g(x). Then find dy as a function of x. dx y= e - 5x Which of the following has the function in the form y = f(u) and u = g(x)? O A. y = - e", u = 5x OB. y = -5u, u = ex O C. y= eu. u= - 5x -X OD. y = 5u, u = e = Find the derivative of y with respect to x of y = 2ln(6x). The derivative of y with respect to x of y = 2ln(6x) is Use logarithmic differentiation to find the derivative of y with respect to the given independent variable. y = (sin 50) 70+7

Z8CZB8 The Asker · Calculus






Transcribed Image Text: Write the function in the form y = f(u) and u = dy g(x). Then find as a function of x. dx -6 y=6 5x 6 Write the function below in the form y = f(u) and u = g(x), then find dy as a function of x. dx y = cos (tan x) What are the functions f(u) and g(x)? f(u) g(x) 11 Write the function in the form y = f(u) and u = g(x). Then find dy as a function of x. dx y= e - 5x Which of the following has the function in the form y = f(u) and u = g(x)? O A. y = - e", u = 5x OB. y = -5u, u = ex O C. y= eu. u= - 5x -X OD. y = 5u, u = e = Find the derivative of y with respect to x of y = 2ln(6x). The derivative of y with respect to x of y = 2ln(6x) is Use logarithmic differentiation to find the derivative of y with respect to the given independent variable. y = (sin 50) 70+7
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Transcribed Image Text: Write the function in the form y = f(u) and u = dy g(x). Then find as a function of x. dx -6 y=6 5x 6 Write the function below in the form y = f(u) and u = g(x), then find dy as a function of x. dx y = cos (tan x) What are the functions f(u) and g(x)? f(u) g(x) 11 Write the function in the form y = f(u) and u = g(x). Then find dy as a function of x. dx y= e - 5x Which of the following has the function in the form y = f(u) and u = g(x)? O A. y = - e", u = 5x OB. y = -5u, u = ex O C. y= eu. u= - 5x -X OD. y = 5u, u = e = Find the derivative of y with respect to x of y = 2ln(6x). The derivative of y with respect to x of y = 2ln(6x) is Use logarithmic differentiation to find the derivative of y with respect to the given independent variable. y = (sin 50) 70+7
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Assume (6-(5x)/(6))=u:.y=u^(-6)=f(u)u=(6-(5x)/(6))=g(x)then (dy)/(dx)=(-6)(6-(5x)/(6))^(-6-1)xx((-5)/(6))(dy)/(dx)=6xx(5)/(6)(b-(5x)/(6))^(-7)(dy)/(dx)=5(6-(5x)/(6))^(-7)(ii) y=cos(tan x)quad u=tan x{:[f|u|=cos u],[u=tan x=g(x)]:}int(dy)/(dx)=-sin(tan x)xxsec^(2)x(11)" (11) "{:[y=f(u)],[y=e^(u)],[u=-5x],[(dy)/(dx)=e^(-5x)x(-5)],[(dy)/(dx)=-5e^(-5x)]:}(v){:[y=2ln 6x],[(dy)/(dx)=2xx(1)/(6x)xx6]:}[(dy)/(dx)=(2)/(x):}" (w) "y=(sin 5theta)sqrt(theta+7)taving loganithm on both side{:[ln y ... See the full answer