Homework Help: math(LP)

Posted by cocobunniesfromhell on Tuesday, June 23, 2009 at 8:34pm.

sorry here again..
never mind the table i said...sorry
The cheesy company produces two types of cheese with extra sharp cheddar cheese. The cheese spreads are packaged in 120 ounce containers, which are then sold to distributors throughout northeast. The regular blend contains 80% mild cheddar and 20% extra sharp, and Zesty blend contains 60% mild cheddar and 40% extra . This year, a local diary cooperative has offered to provide up to 8100 pounds of extra sharp cheddar cheese for $80 per pound. The cost to blend and package the cheese spreads, excluding the cost of the cheese, is %10 per container,If each container of regular is sold for $1000 and each container of Zesty should the New England produce?Formulate the LP, Solve it using graphical method and then interpret the result

thank you very much

math(LP) - bobpursley, Tuesday, June 23, 2009 at 8:37pm
see below.
math(LP) - cocobunniesfromhell, Tuesday, June 23, 2009 at 8:50pm
where?
math(LP) - Ms. Sue, Tuesday, June 23, 2009 at 8:52pm
http://www.jiskha.com/display.cgi?id=1245803144
math(LP) - cocobunniesfromhell, Tuesday, June 23, 2009 at 8:54pm
okay..let me try
math(LP) - cocobunniesfromhell, Tuesday, June 23, 2009 at 9:06pm
i need a table like this so i can understand and solve the problem..
example..
product carpentry tym paint tym profit
tables(x1) 4hrs 2hrs $150
chairs(x2) 3hrs 1hr $75
TOTal 240hrs 100hrs

like that?you guys know it..i need that to understand and solve the problem..hehe
math(LP) - cocobunniesfromhell, Tuesday, June 23, 2009 at 9:21pm
oh teachers please help me :)
math(LP) - cocobunniesfromhell, Wednesday, June 24, 2009 at 5:45am
oh..please teacher...im so sick now..i mean really...i think i have swine or maybe dengue..oh please ...help ,e/..i have no idea how to solve this problem...and tomorow im gonna go to school already..
math(LP) - bobpursley, Wednesday, June 24, 2009 at 11:36am
? This is an ideal linear prog prob, mild on one axis, sharp on the other. There is a constraint on the extra sharp axis

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