how do you determine the absolute maximum and minimum values of a continuous function on a closed interval…

how do you determine the absolute maximum and minimum values of a continuous function on a closed interval? choose the correct answer below. a. evaluate the function at the endpoints of the closed interval a,b. choose the largest and smallest values of the function for the absolute maximum and minimum values, respectively. b. evaluate the function at the critical points and at the endpoints of the closed interval a,b. choose the largest and smallest values of the function for the absolute maximum and minimum values, respectively. c. evaluate the function at the critical points and at the endpoints of the open interval (a,b). choose the largest and smallest values of the function for the absolute maximum and minimum values, respectively. d. evaluate the function at the critical points. choose the largest and smallest values of the function for the absolute maximum and minimum values, respectively.
Answer
Brief Explanations:
To find the absolute maximum and minimum of a continuous function on a closed - interval [a,b], we need to consider both the critical points (where the derivative is zero or undefined) and the endpoints of the closed interval. Then we evaluate the function at these points and pick the largest and smallest values.
Answer:
B. Evaluate the function at the critical points and at the endpoints of the closed interval [a,b]. Choose the largest and smallest values of the function for the absolute maximum and minimum values, respectively.