absolute extreme values on [a, b]. Then explain how your 1 Determine from the given graph wh ether the function has any 1; a answer is consistent with the extreme value theorem. a Determine whether the function has any absolute extreme values on [a, b]. Choose the correct answer below. -:_ ,2- it. The function has an absolute maximum value at x= cI but does not have an absolute minimum value on [a, b]. -:_ ,2- B. The function has an absolute minimum value x= b but does not have an absolute maximum value on [a, b]. -:_ ,2- C. The function does not have any absolute extreme values on [a, b]. at" D. The function has an absolute maximum value at x= c2 and an absolute minimum value at): = b on [a, b]. Explain the results in terms of the extreme value theorem. 0 A. Since the function f is continuous and the domain off is not a closed interval, f may or may not have any absolute extreme values on its domain. 0 B. Since the function f is not continuous and the domain off is a closed interval, f may or may not have any absolute extreme values on its domain. O C. Since the function f is not continuous and the domain off is not a closed interval, fmay or may not attain anyr absolute extreme values on its domain. 0 D. Since the function f is continuous on a closed interval, fattains both an absolute maximum value and an absolute minimum value on its domain