Question

Which ordered pairs are solutions to the inequality 2x+3y>-1?
Select each correct answer.
(0,1)
(0,-1)
(-2,1)
(-6,0)
(2,-1)

Answer 1

To find the answer you will plug in the first term for x and the second term for y in each ordered pair.

2(0)+3(1) = 3      Yes  3 is greater than -1
2(0)+3(-1) = -3    No -3 is  not greater than -1
2(-2)+3(1) = -1     No -1 is not greater than -1
2(-6)+3(0) = -12  no -12 is greater than -1
2(2)+3(-1) = 1      Yes  1 is  greater than -1

2x+3y>-1?
Select each correct answer.
(0,1)
(0,-1)
(-2,1)
(-6,0)
(2,-1)

Answer 2

The ordered pairs are (0, 1), and (2, -1) which are solutions to the inequality 2x+3y>-1 option first and fifth are correct.

What is inequality?

It is defined as the expression in mathematics in which both sides are not equal they have mathematical signs either less than or greater than known as inequality.

We have an inequality:

2x+3y>-1

The above inequality is a straight line and represents a region.

After plotting the inequality on the graph.

The points are in the region of the inequality:

• (0, 1)
• (2, -1)

These points satisfy the inequality.

Thus, the ordered pairs are (0, 1), and (2, -1) which are solutions to the inequality 2x+3y>-1 option first and fifth are correct.

Learn more about the inequality here:

brainly.com/question/19491153

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