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PLEASE PLEASE I REALLY NEED HELP WITH CALCLULUS HOMEWORK QUESTIONS I DONT NEED EXPLANATIONS I JUST WANT THE ANSWERS PLEASE I WILL GIVE YOU THE

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PLEASE PLEASE I REALLY NEED HELP WITH CALCLULUS HOMEWORK QUESTIONS

I DONT NEED EXPLANATIONS I JUST WANT THE ANSWERS PLEASE

I WILL GIVE YOU THE BEST REVIEW EVER. I WILL SURELY UPVOTE YOU

I URGENTLY NEED HELP.

JUST A FEW QUESTIONS REQUIRED TO ANSWER

GOD BLESS PLEASE

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0 Question 3 v 8 0/1 pt '0 4 . Consider the function in the graph to the right. The function has a maximum of L I at x = l The function has a minimum of L__1_l_r;._ 1 iatx= i L'i The function is increasing on the interval(s): ' 1 1 Thefunction is decreasing on the interval(s): *mi The domain of the function is: 77 The range of the function is: if. i a 0 Question 16 v B 0.2/1 pt 9i 4 8 97 Find the absolute maximum and absolute minimum values :of x) .: 9:3 6:122 1591: + 9 on [2, 3] , along with where they occur. ii The absolute minimum value is' !| i , occuring when a: = Z l i The absolute maximum value is ' I Ii i , o'ccuring when a: =. i i H II ' . Enter here (using math notation or by porting iii. jan image) an outline of how you arrived gt your solution. Edit v Insert ' Formats ' B I U i i [3033/1 pt 914 2 Score on last try: 0.26 of 1 pts. See Details for more. > Next question 3 Get a similar question You can retry this question below The function f is graphed below. State the values that fulfill the following requirements. if there are no such values. type ONE. If there are multiple discrete values, separate them with commas. If there are a whole interval of values that fulfill the requirement. use interval notation to give all of the values in the interval. Type 00 for 00 and -oo for 00. Also type U for U. .V 2 J I .- I 08/assignments/1711062?module_item_id=4132157 Where does I have local minimums? What are these local minimum values? the relative minimum is which Where is f'= O ? 1 at I = {LiM.. Jl 0" occurs at a: : DNE x What are the values in the closed interval [1.2, 1.5] where f' undefined? . ' ,7 Where does f have local maXImums? therelcitive maximums occur at x = i r-l).T,l).T 35' arm: 1 What are the critical values of f? at a: : (Ll 1,4 Where does f have absolute minimums? What ' ' ' are these absolute minimum Values? Where is f'> 0? the absolute minimum i- 0' V2: in the interval * j which occurs at :1: = 0.2 x . ,/ 0 9 Where does f have absolute maximums? Where '5 f \" ' What are these absolute maximums values? V1" in the interval , the absolute maximum is which X occurs at :L" : I; . Question 2 v [3 0.57/1 pt '0 4 C Use the derivative of the function shown below to determine the open intervals in which the function is increasing or decreasing and any relative extrema, and the x-values at which the extrema occur. 9 f(.7:) : m2 + 27$ 11 a) Find all the critical values for the given function. If there are not any critical values, record DNE in the answer box shown below. If there are more than one, list them separated by commas. L b) Record the open intervals in which the function is increasing or decreasing. If there are more than one intervals in which a function is increasing or decreasing, use a comma to separate the intervals (e.g., (-5,7),(-3,5)). If there are no intervals, record DNE in the answer box. Be sure to use 00 (two letter 0's and not zeros) for infinity and -oo for negative infinity. Increasing: Decreasing: c) Record the relative maximum and minimum of the function and the x-values in which they occur. If there are more than one, list them separated by commas. If there are none, record DNE in the answer box. ' 2-valuels) where the relative max occur: Relative Maximum: z-value(:) where the relative min occur: Relative Miarm: l a .___ F__ ._ 4:: .__._ The function graphed above is: Concave down on the interval(s) [: There is an inflection point at: I I . Question 1 v i \\ Suppose that the position of a particle is given by 5' = f(t) = 6t3 + 5t + 9. (a) Find the velocity at time t. :3 (b) Find the velocity at time t = 3 seconds. ' m S (c) Find the acceleration at time t. a(t) = I g (d) Find the acceleration at time t = 3 seconds. m 82 Question Help: El Video Add Work Submit Question O Question 11 0/1 pt Consider the graph of y = f(x), shown below. 4 The maximum function value is and the minimum function value is The function is increasing on the interval and decreasing on the interval CS Scanned with CamScanner

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