Find the absolute maximum and absolute minimum values of f on the given interval.
, [0, 4]
absolute minimum value
absolute maximum value

Absolute minimum value: 7

Absolute maximum value: 351

Step-by-step explanation:

Absolute Maxima and Minima of Functions

The procedure to find the extreme values of a function in a given interval is:

Compute the first and second derivativesEquate the first derivative to 0 and find the critical pointsEvaluate the critical points in the second derivative to discriminate between maximum and minimum valuesEvaluate the critical points and the endpoints in the original function. The maximum of all the values will be the absolute maximum and the minimum of all the values will be the absolute minimum.

Let the function be

In the interval [0,4]

Compute the first derivative

Equating to 0

Solving

We can find no real solutions to the above equation and therefore there are no critical points. The only possible extreme values will come from the endpoints. Thus

Absolute minimum value: 7

Absolute maximum value: 351

Magic man is here, but unfortunately he is broke won’t you him out

The answer would be c.hope this .