Find the locations and values of all relative extrema for the function with the graph below. 20- 16- 12- bne no CA dhive aen vig to 8- s of 4. -10 -8 -6 -4 -2 0 2 4 6 8 10 a. The local maximum (maxima), if any, is (are) ....at ... .... b. The local minimum (minima), if any is (are).. ... ...at .....
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- a. On what ioen interval(s), if any, is the function increasing? 1. On what open interval(s), if any, is the function decreasing? b. If the function has an absolute maximum, where does it occur? 1. If the function has othe rlocal maxima, where do they occur? 2. If the function has an absolute minimum, where does it occur? 3. If the function has other local minima, where do they occur?1. The height of the roller coaster is increasing on the intervals 0,8 and 16,32 2. The height of the roller coaster is dereasing on the intervals 8,16 and 32,56 3. Estimate the times and values of any relative maxima or minima on the interval (0,56) At t=__?, the function has a relative minimum of__?A farmer can get 2 dollars per bushel for their potatoes on July 1. After July 1, the pricedrops by 2 cents per bushel per extra day. On July 1, a farmer had 80 bushels ofpotatoes in the field and estimates that the crop is increasing at the rate of 1 bushel perday. When should the farmer harvest the potatoes to maximize his revenue?[Hint: Let ?? be the number of extra day after July 1 and ?? be the revenue.]
- 2b. Find the absolute maximum and absolute minimum points, if any, for the graphs of the following functions on the given interval: Are any of the absolute extrema also local extrema? If so, which? Why? f(x) = x4 - 5x2 + 4 on [0, 2]Show that the function ?=?(?, ?)=?³−3?²−4?²+2 has one saddle point and one maximum point. Determine the maximum valueYou must get from a point P on the straight shore of a lake to a stranded swimmer who is 60 meters from a point Q, on the shore that is 60 m from you (see figure). If you can swim at a speed of 2 m/s and run at a speed of 4 m/s, at what point along the shore, x meters from Q, should you stop running and start swimming if you want to reach the swimmer in the minimum time? a. Given the above write the function T that gives the travel time as a function of x, where 0 <= x <= 60.
- Match the given options to fill in the blank. 1. If f' is positive to the left and right of c, then f has ______ at c. 2. If f' is negative to the left and right of c, then f has ______ at c. Options are: a. local maximum b. local minimum c. no local maximum nor minimumWhen θ is near −3, f(θ) is: A. staying constant B. increasing C. decreasing There is a local minimum when θ is between which two points? A. -3 and -2 B. -2 and -1 C. 2 and 3 D. 0 and 1 E. -1 and 0 F. 1 and 2 When θ is near 0, f(θ) is: A. decreasing B. increasing C. staying constant There is a local maximum when θ is between which two points? A. -1 and 0 B. 1 and 2 C. 0 and 1 D. -2 and -1 E. -3 and -2 F. 2 and 3The fixed overhead expense of a manufacturer of children’s toys is$400 per week, and other costs amount to $3 for each toy produced. Find (a) the total cost of function (b) the average cost function, and (c) the marginal cost function. (d) show that there is no absolute minimum average unit cost. (e) what is the smallest number of toys that must be produced so that the average cost per toy is less than $3.42? (f) Draw sketches of the graphs of the functions in (a), (b), and (c) on the same set of axes.I need answers from a to f, they're counted as one item.
- You have been hired by Kia as manager for its Pakistan operations. Assume following is the short-run production function at their assembly plant outside Karachi: Q = 10L2 – 0.5 L3 where L is variable input labor, Q is output of Cars assembled a. Find the ranges of the three stages of production. b. Demonstrate the relationship between Total Production, Marginal Product and AverageProduct in a hypothetical graph and clearly label the three stages as per the values of Lyou observed in (a) above c. At the end of the year it is expected that output will double with purchase ofnew equipment and machinery. The production function is estimated to be Q = 60L.30K.70 where L is labor and K is capital. Suppose initial L1 = 1 and K1 = 1. When inputs are in increased to L2 = 2 and K2 = 2, do you observe increasing, decreasing or constant returns to scale? d. Assume Kia Head Office is considering hiring more laborers either at their Gwadar plant or…Use a graph or level curves or both to find the local maximum and minimum values and saddle points of the function. Then use calculus to find these values precisely. (Enter your answers as a comma-separated list. If an answer does not exist, enter DNE.) f(x, y) = 5xye−x2 − y2Investigate the behavior and find the ?- value of the given function's local minimum. ?(?)=10?2−50?+40