Which inequality has a solution of (0, -2)?*3x - 2y ≤ -43x – 2y ≤ 42x – 3y ≤ -42x – 3y ≤ 4Which is a solution of the inequality 2x + 3y > 6?*(2, 1)(-3, 0)(-3, -4)(-2, 3)Which does NOT represent a function?*{(-1, 5), (0, 3), (-1, 1), (0, 1), (-1, 3)}{(1, -2), (3, -4), (5, -6), (7, -8)}{(-3, 3), (-2, 3), (-1, 3), (1, 3), (3, 3)}{(-3, 3), (-5, 5), (-7, 7), (-9, 9)}
Question
Which inequality has a solution of (0, -2)?3x - 2y ≤ -43x – 2y ≤ 42x – 3y ≤ -42x – 3y ≤ 4Which is a solution of the inequality 2x + 3y > 6?(2, 1)(-3, 0)(-3, -4)(-2, 3)Which does NOT represent a function?*{(-1, 5), (0, 3), (-1, 1), (0, 1), (-1, 3)}{(1, -2), (3, -4), (5, -6), (7, -8)}{(-3, 3), (-2, 3), (-1, 3), (1, 3), (3, 3)}{(-3, 3), (-5, 5), (-7, 7), (-9, 9)}
Solution
The text you provided seems to be a set of multiple choice questions. Here are the answers:
-
The inequality that has a solution of (0, -2) is not provided in the options. To find the correct inequality, you would need to substitute the values of x and y into the inequality and see which one holds true.
-
The solution of the inequality 2x + 3y > 6 is (2, 1). If you substitute x=2 and y=1 into the inequality, you get 22 + 31 = 7 which is greater than 6.
-
The set that does NOT represent a function is {(-1, 5), (0, 3), (-1, 1), (0, 1), (-1, 3)}. In a function, each input (x-value) must correspond to exactly one output (y-value). In this set, the input -1 corresponds to three different outputs (5, 1, and 3), and the input 0 corresponds to two different outputs (3 and 1). Therefore, this set does not represent a function.
Similar Questions
Which inequality has a solution of (0, -2)?*3x - 2y ≤ -43x – 2y ≤ 42x – 3y ≤ -42x – 3y ≤ 4
Which is a solution of the inequality 2x + 3y > 6?*(2, 1)(-3, 0)(-3, -4)(-2, 3)
Which solution satisfies the inequality x – 3y ≤ 0?*(3, 0)(-1, 0)(1, -2)(-4, -3)
Which of the following represents the solution of the inequality 3x2 + 2x - 1 ≤ 0?
Which value below is included in the solution set for the inequality statement?-3(x - 4) > 6(x - 1)
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.