Linear Programming (LP) (Chap.29)
{"Image DocumentName": "Linear Programming (LP) (Chap.29)", "Image ImageDescription": "Suppose all the numbers below are real numbers. Given a linear function (called objective function) f(x1, x2,\u2026, xn)=c1x1+ c2x2+\u2026+ cnxn=\uf0e5j=1n cjxj. With constraints: \uf0e5j=1n aijxj \uf0a3bi for i=1,2,\u2026,m and. xj\uf0b30 for j=1,2,\u2026,n. (nonnegativity) Question: find values for x1, x2,\u2026, xn, which maximize f(x1, x2,\u2026, xn). Or if change \uf0a3bi to \uf0b3bi , then minimize f(x1, x2,\u2026, xn).", "Image XResolution": "37", "Image YResolution": "37", "Image ResolutionUnit": "Pixels/Centimeter", "Image Software": "SlidePlayer", "Image YCbCrPositioning": "Centered"}