Answer to Question #333891 in Calculus for John

Question

Direction: solve each word problem involving optimization. Make a sketch of your work if

necessary, and then apply differentiation.

1. A three-sided fence is to be built next to a straight section of a river, which forms

the fourth side of the rectangular region. The enclosed area is equal to 1800 square

feet. Find the maximum perimeter and the dimension of the corresponding

enclosure.

2. A box with no top will be built by taking a 12 inch × 16 inch sheet of cardboard

and cutting it into x number of pieces (in square inches) out of each corner and

folding up the sides. Find the value of x that maximize the volume of the box.

PLEASE ANSWER MY QUESTION QUICKLY !!!

DEADLINE : 04/29/2022 11 : 00 PM