Find the maximum value of the objective function and where it occurs, subject to the indicated constraints. objective function:z=2x+5y constraints: x≥0 y≥0 x+2y≤14 5x+2y≤30
are you doing LaGrange multipliers in class?
im homeschooled and usually teach myself...
if i recall you find the corners and test them
No need for LaGrange.
you need to use L.M for this. But I have to eat. Its really easy, I would google lagrange multipliers with inequality restraints.
ahh ok good:)
you still use slack variables?
well you can use them, and its simply solving the system after that. plus a little logic for the inequalities.
why not solve the system \[x+2y=14\\5x+2y=30\] which is rather easy
I don't see how that helps, but please show. Ill come read later:)
the "objective function' will have a max and min at the corners of the region described
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