31-36 - Finding Values of an Inverse Using a Table A table of values for a one-to-one function is given. Find the indicated values. 32. f"(0) -31. f'(5) 33. f"'(S(1)) 35. f(5"(1)) 34. f(f"(6)) 36. f'(f"(0)) 2 3 4 5 6 f(x) 4 5 37 Inverse Function Property Use the Inverse Function

Let the function C� represent the drug concentration in mg/ml of a certain drug at the time t� (in hours) after the drug is given. Suppose the function C� is given by C=11.8te^−0.25t Graph this curve on your graphing calculator.(1) How many hours does it take for the drug to reach its peak concentration? (Round your answer to 2 decimal places.)   _________________________________ (2) What is the peak concentration? (Round your answer to 2 decimal places.)   ___________________________________________     For each of the following questions, use your calculator's zoom and trace functions to get a good estimate of the answer. Then use your calculator to compute the value of C for your estimate and for nearby values of t until you find the value of t (to 2 decimal places) that gives the closest value of C to the desired value. Your calculator's 2nd-Entry key will be useful for rapidly computing values of C for different values of t.(3) The minimum effective concentration for this drug is…

I am not sure what the correct answer would be.

2x + 4 Let f be the one-to-one function given below. f(¤) - 5x + 6 (a) Find the inverse function of f (1.e., f (x).) f '(@) =| (b) Compute f 1(2). f '(2)=

inverses. Show work to get full credit. = x determine by composition whether each pair of functions are Knowing that (f of-1)(x) E-と= (o(uob) (a) 6 - (10 (uob) %3D ((x) 6) t =(x)(604) ((1D4つ6 %3D (x)(6 o ) *8 (1)(4 o 6) 'L %3D %3D 1-- (1つ(さら) (hog) (5) E-e = (1)(+oB) = 2-3 %3D (1)6 = (go F)CI) = 2(1)-3 6. (h o g)(5) 5. (g o f)(1) = gCF(I)) %3D Let f(x) = x2 g(x) = 2x-3 h(x) = Vx+ 1

The function p gives the number of miles from an airport that a plane has flown after t hours. (a) What are the units on p'(5.5)? hours miles hours per mile miles per hour (b) What common word is used for p'(5.5)? displacement speed distance acceleration

For the following graphical representation of a function ? (?):(1) Mark the points on the graph where the derivative is zero;(2) Show the regions where the function is increasing (positive derivative) and where it isdecreasing (negative derivative);(3) Sketch the first derivative ?′(?);(4) Repeat steps (1)-(3) on the derivative ?′(?) itself to sketch the second derivative ?′′(?).

This isn't for a grade, at the end of the review sheet what ever your score is it shows you what you need to work on comparing your score, my teacher said it was alright if I used a website for help.

Average leaf width, w (in mm), in tropical Australia¹ is a function of = f(r). We have = the average annual rainfall, r (in mm), so w ƒ'(1500) = 0.0218. (a) What are the units of 1500? The units of 1500 are Choose one (b) What are the units of the 0.0218? The units of 0.0218 are Choose one (c) About how much difference in average leaf width would you find in two forests whose average annual rainfalls are near 1500 mm but differ by 210 mm? NOTE: Round your answer to 2 decimal places. The difference in leaf width is mm.

The graph below represents which type of power function of the form y = kx"? Direct Variation with an even r-value & a positive k-value Inverse Variation with an even r-value & a positive k-value Direct Variation with an odd r-value & a positive k-value Inverse Variation with an odd r-value & a negative k-value