Problem #3: Let for) = 25 6x5 + s. (a) Find the absolute maximum of f (x) on the interval 1 S x S 6. (I!) Find the absolute minimum of f (x) on the interval 1 s x S 6. Problem *3(a): Problem #30:): Just Save Submit Problem #3 for Grading Problem #3 mm MM mm Your Answer: 3(a) 3(a) 3(a) 30?) 3(b) 30?) Your Mark: 3(a) 3(a) 3(a) 30?) 3(b) 30?) Problem # 4: Suppose that the price at which x units of a particular commodity can be sold is given by p(x) = 357 9x and that the total cost of producing x units is C(x) = 6x2 + 5x + 755. (a) Find the level of production x at which the prot function P(x) is maximized. (1)) Determine the level of production x at which the average cost A(x) = C(x)/x is minimized. Problem M(a): Round your answer to 2 decimals. Problem #40:): Round your answer to 2 decimals. Just Save Submit Problem #4 for Grading Problem #4 Attempt #1 Attempt #2 Attempt #3 Your Answer: 4(a) 4(a) 4(a) 4(b) 4(b) 40?) Your Mark: 4(a) 4(a) 4(a) 4(b) 4(b) 4(b) Problem # 5: Find two positive numbers x and y with a sum of 180 and such that xyg is as large as possible. Problem #5: Enter the values ofx and y, separated by a comma Just Save Submit Problem #5 for Grading Problem #5 Attempt #1 Attempt #2 Attempt #3 Your Answer: Your Mark