Which of the following points is a solution of the inequality y < -|x|? (1, -2) (1, -1) (1, 0)
try each point in the inequality, and see which one is a true statement.
i dont even know how to do this
In an ordered pair, the first number is the x coordinate, and the second number is the y coordinate. So for the first ordered pair, (1, -2), you have x=1 and y=-2. Plug those values into your inequality y < -|x| and see if it is TRUE or FALSE.
For example, if I wanted to check the ordered pair (-2, 5) in your inequality, I would plug in: x=-2, y=5 And I get 5 < -|-2| which, since |-2|=2 gives me: 5 < -2 which is FALSE. Therefore, (-2, 5) is NOT a solution. Now you try it with your answer choices, see for which one you get a TRUE statement. That's the one that is in the solution set.
its (1,-2)
Right. :) good job.
thank you! (:
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