MATH 205 Midterm: MATH 205 KSU Test 3s01
15 Feb 2019
School
Department
Course
Professor
Document Summary
Please read the problems carefully and do all you are asked to do. Do the problems in the space provided and use the back pages as scratch paper. Total/100 #1/12 #2/12 #3/8 #4/8 #5/12 #6/10 #7/10 #8/9 #9/10 #10/9: (10pts) the graph of the derivative function f (x) of a function y = f (x) is given at the right. (a). Identify all critical points of the function y = f (x). (b). Determine at each critical point whether the function y = f (x) has a local maximum, local minimum, or neither. (c). Indicate the x-coordinites of all in ection points for the graph of the function y = f (x): (12pts) for the function f (x) = 3x5 5x3 do the following: (a). Determine at each critical point whether the function has a local maximum, local minimum, or neither. (c). sh. 25 decrease in price, the demand will increase by 200 boxes.
