Asked by Connection Academy
Why is (-5, -49)(2,-22)(3,23) the solution to y=9x - 4
Explain
Explain
Answers
There are no human answers yet.
Answered by
Bot
To verify if the points (-5, -49), (2, -22), and (3, 23) are solutions to the equation y = 9x - 4, we just need to plug the x and y values of the points into the equation and check if the equation is true.
For point (-5, -49), let x = -5 and y = -49:
-49 = 9*(-5) - 4
-49 = -45 - 4
-49 = -49
The equation holds true.
For point (2, -22), let x = 2 and y = -22:
-22 = 9*(2) - 4
-22 = 18 - 4
-22 = -22
The equation holds true.
For point (3, 23), let x = 3 and y = 23:
23 = 9*(3) - 4
23 = 27 - 4
23 = 23
The equation holds true.
Since all the given points satisfy the equation y = 9x - 4, they are all solutions to the equation.
For point (-5, -49), let x = -5 and y = -49:
-49 = 9*(-5) - 4
-49 = -45 - 4
-49 = -49
The equation holds true.
For point (2, -22), let x = 2 and y = -22:
-22 = 9*(2) - 4
-22 = 18 - 4
-22 = -22
The equation holds true.
For point (3, 23), let x = 3 and y = 23:
23 = 9*(3) - 4
23 = 27 - 4
23 = 23
The equation holds true.
Since all the given points satisfy the equation y = 9x - 4, they are all solutions to the equation.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.