PART $2$:

Become familiar with the exercise below: Be neat!!

SOLVE GRAPHICALLY USING LINEAR PROGRAMMING

Provide Tables, Graphs, SYSTEMS of EQUATIONS, identify clearly the feasible area and the Critical Points. Show your computation to find the extrema and answer in a COMPLETE appropriate sentence in context.

Must use GRAPH PAPER and Systems by Elimination on TEST$-$

You may use Desmos or technology for graphing, but the graph must show all work clearly stating the feasible region and ALLCPs!

Expect a similar exercise to this one $-$ A Word Problem from scratch!

A manufacturer wants to maximize the profit of two products. Product I $-$ pairs of shoes $-$ yield a profit of $$145\mathrm{.}00$ per unit, and product $11-$ ties $-$ yield a profit of $$75\mathrm{.}00$ per unit. Market tests and available resources have indicated the following constraints:

The combined production level should not exceed $1200$ units per month.

The demand for ties is no more than half the demand for shoes.

The production level of shoes is less than or equal to $600$ units plus three times the production level of ties.

PART $2$:

Become familiar with the exercise below: Be neat!!

SOLVE GRAPHICALLY USING LINEAR PROGRAMMING

Provide Tables, Graphs, SYSTEMS of EQUATIONS, identify clearly the feasible area and the Critical Points. Show your computation to find the extrema and answer in a COMPLETE appropriate sentence in context.

Must use GRAPH PAPER and Systems by Elimination on TEST$-$

You may use Desmos or technology for graphing, but the graph must show all work clearly stating the feasible region and ALLCPs!

Expect a similar exercise to this one $-$ A Word Problem from scratch!

A manufacturer wants to maximize the profit of two products. Product I $-$ pairs of shoes $-$ yield a profit of $$145\mathrm{.}00$ per unit, and product $11-$ ties $-$ yield a profit of $$75\mathrm{.}00$ per unit. Market tests and available resources have indicated the following constraints:

The combined production level should not exceed $1200$ units per month.

The demand for ties is no more than half the demand for shoes.

The production level of shoes is less than or equal to $600$ units plus three times the production level of ties.