Answer
Please see step-by-step
Work Step by Step
A system of linear inequalities is a collection of linear inequalities that need to be satisfied SIMULTANEOUSLY.
For example,
in two variables, each inequality of the system may have the form
$Ax+By > C,$
$Ax+By \geq C,$
$Ax+By < C$, or
$Ax+By \leq C$.
A SOLUTION to the system is an ordered pair (x,y), such that the coordinates x and y satisfy ALL the inequalities of the system.
In three variables, each inequality of the system may have the form
$Ax+By+Cz > D,$
$Ax+By+Cz \geq D,$
$Ax+By+Cz < D$, or
$Ax+By+Cz \leq D$
A SOLUTION to the system is an ordered triplet (x,y, z), such that the coordinates x, y and z satisfy ALL the inequalities of the system.
And so on.
