Which of the following ordered pairs is a solution to the inequality y -x + 3?

(0, 3)

(0, 0)

(1, -9)

(2, 4)

Question

Which of the following ordered pairs is a solution to the inequality y > -x + 3?

 (0, 3)

 (0, 0)

 (1, -9)

 (2, 4)

jackellyn · Answer

plug in the x and y

3 > -0 + 3
 3 > 3

Nope

0 > -0 + 3
0 > 3
Nope

-9 > -1 + 3
-9 > 2

Nope
4 > -2 + 3
4 > 1

Yup

anonymous · Answer

(2, 4)

jackellyn · Answer

yup

theviper · Answer

4

anonymous · Answer

You can also do the another method:

$$y > -x + 3$$

$$y + x > 3$$

Where the x and y  greater than 3?

In first, it is equal to 3 but not greater than 3..

In second sum is 0,

In third sum is 1 -9 = -8,

In fourth one the sum is 2 + 4 = 6 which is greater than 3..
So fourth one will be the answer..

theviper · Answer

@jackellyn & @waterineyes are correct ;)
easy way