MATH 1151 Lecture Notes - Lecture 26: Fast Fourier Transform, Minimax

• School: Ohio State University
• Department: Mathematics
• Course: MATH 1151
• Professor: Ramsey

Document Summary

Dpyyit y ftadx dgftasdxfcxszffo. sk a that dy ftxdx. S"pose we have a cube of side length 1 m. estimate the volume of paint required to apply a 1 mm thick coat of paint to the entire outside of the cube. 0. 006ms of paint: of all rectangles with a perimeter of 20 ft, find the dimensions of the one with the objtivefunction. Basic steps of an optimization problem: draw and label the picture of the problem, find a formula for the objective function, identify constraints to eliminate extra variables, find the interval of interest. New part: find the absolute max/min using calculus better i. Hope thereis only one localextremum a e b. Thin if cont f has exactly one local hit on it is automatically a global hit interval: we are fencing in a rectangular field adjacent to a large barn. We split the fenced in area into 2 plots by a fence perpendicular to the barn.