Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Which ordered pair is a solution of the equation?

y=4x+9
Choose 1 answer:
(A) Only 
(-3,3)
(B) Only 
(-2,2)
(c) Both 
(-3,3) and 
(-2,2)
(D) Neither

Which ordered pair is a solution of the equation?\newliney=4x+9y=4 x+9\newlineChoose 11 answer:\newline(A) Only (3,3) (-3,3) \newline(B) Only (2,2) (-2,2) \newline(C) Both (3,3) (-3,3) and (2,2) (-2,2) \newline(D) Neither

Full solution

Q. Which ordered pair is a solution of the equation?\newliney=4x+9y=4 x+9\newlineChoose 11 answer:\newline(A) Only (3,3) (-3,3) \newline(B) Only (2,2) (-2,2) \newline(C) Both (3,3) (-3,3) and (2,2) (-2,2) \newline(D) Neither
  1. Check Solution (3,3)(-3,3): Step 11: Let's determine if the ordered pair (3,3)(-3,3) satisfies the equation y=4x+9y=4x+9. Substituting x=3x=-3 into the equation yields y=4(3)+9y=4*(-3)+9. Simplifying, we get y=12+9y=-12+9, which simplifies to y=3y=-3. Since y=3y=-3 does not equal 33, the ordered pair (3,3)(-3,3) is not a solution.
  2. Check Solution (2,2)(-2,2): Step 22: Now, let's check the second option (2,2)(-2,2). For this option, x=2x=-2. Substitute x=2x=-2 into the equation y=4x+9y=4x+9. This gives us y=4(2)+9y=4*(-2)+9. Simplifying this, we get y=8+9y=-8+9, which simplifies to y=1y=1. Since y=1y=1 does not equal 22, the ordered pair (2,2)(-2,2) is not a solution of the equation.
  3. Final Conclusion: Step 33: Since neither of the ordered pairs (3,3)(-3,3) nor (2,2)(-2,2) is a solution of the equation y=4x+9y=4x+9, the correct answer is Neither.

More problems from Does (x, y) satisfy the linear equation?