Graph the solution to the following linear inequality in the coordinate plane.

Question

asked Oct 24, 2019 228k views

2 Answers

SHANib · Answer 1 · 2019-10-26T09:00:26+0000

Answer:

An inequality on a coordinate plane consist of a boundary line and a area in which each point is the possible solution.

If the inequality has a sign
$'\geq' , '\leq'$ , then the line will be a solid line and its point are included in the solution.

If the inequality has a sign '>' , '<' then the line will be a dotted line and its point are not included in the solution.

Given the inequality:
5x-y>-3

Subtract 5x from both sides we get;

-y > -5x -3

Multiply both sides by -1 we get;

y < 5x + 3

Graph:

Plot the boundary line y = 5x -3 (as a dotted because
not included equal to) and

the shaded area below as
as shown below in the graph.