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Which of the following ordered pairs is a solution to the inequality y > -x + 3? (0, 3) (0, 0) (1, -9) (2, 4)
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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
(2, 4)
yup
4
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..
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@jackellyn & @waterineyes are correct ;) easy way
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