Question

Which ordered pairs are solutions to the inequality 2x+y>−4?

Answer 1

Answer:

The ordered pairs are (5,-12), (-1,-1).

Step-by-step explanation:

Given : Inequality $2x+y>-4$

To find : Which ordered pairs are solutions to the inequality ?

Solution :

We put the given options the point which satisfied the equation is the solution.

Inequality $2x+y>-4$

1) (5,-12)

$2(5)+(-12)>-4$

$10-12>-4$

$-2>-4$

It is true.

2) (-1,-1)

$2(-1)+(-1)>-4$

$-2-1>-4$

$-3>-4$

It is true.

3) (-3,0)

$2(-3)+(0)>-4$

$-6+0>-4$

$-6>-4$

It is false.

4) (4,-12)

$2(4)+(-12)>-4$

$8-12>-4$

$-4>-4$

It is false.

Therefore, The ordered pairs are (5,-12), (-1,-1).