a) Copy and complete the table below:   Original Function y= 5t3 - 5t f(z) = lnz h(x) = -5e x First derivative       Second Derivative           b) After completing the derivatives of the various functions in part 1 a) above, copy and complete the table below stating the name of EACH function that was derived:   Original Function Cubic Function Logarithmic Function Exponential Function First derivative       Second Derivative

Q: O log (x)+Log (x-1) = log (8X-12)-1eogL2) %3D Ans/x= 2,3

A: “Since you have asked multiple question, we will solve the first question for you. If you  want any…

Q: Problem Set C 1. a) Copy and complete the table below: y = 5t³ - 5t Original Function First…

A: 1(a). original fuction                 y=5t^3-5t              f(z)=lnz…

Q: Solve for x and round your answer to three decimal places. logs(8x) + logs(x-7)3log5(15)

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Q: 9.) Using logarithms, find the value of z in the following expressions: e.) e^z= 0.0948 f.)…

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Q: 8.) Evaluate the following natural logarithm problems: d.) e^0= e.) e^1= f.) e^–0.475 =

A: (d) We need to evaluate e0. Using the property x0=1 for any value of x. We get e0=1. (e) We need to…

Q: 1) (20 pts) If log, = X, express log, in terms of x 2) (40 pts) Simplify and find the value of 1 1 1…

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Q: #9

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Q: ) f(x)= 3x 10 4

A: Solution- f(x) =3x4    we can write f(x) =y    To calculate inverse function, replace x and…

Q: Find the derivative of the logarithmic function. 3x f(x) = In %3D x+2,

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Q: 1. Use the definition of the logarithmic function to find x in the following equations: a) log, 25 =…

A: NOTE:- As Posted multiple independent questions,we are answering only first question as per bartleby…

Q: Find all the values of the following. Discuss your solution.Justify your answer.   a. ln (-7-i) b.…

A: Given: ln-7-i -2-3i-3-2i cosh ln4+3i arccos3+2i cos(i)ii

Q: 2. Determine all possible values and give the principal value of the following numbers (put in form…

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Q: What is the equation of the inverse for this function?

A: we have to find the inverse of the function f(x)=log2(9x)