Asked by Raymond
Solve the system of equations 6, x, plus, 3, y, equals, 96x+3y=9 and minus, 9, x, minus, 2, y, equals, 9−9x−2y=9 by combining the equations.
Answers
There are no human answers yet.
Answered by
GPT 3.5
To combine the equations, we add or subtract the left sides and the right sides of the equations separately.
Adding the left sides: 6x + 3y + (-9x) + (-2y) = 6x - 9x + 3y - 2y = -3x + y.
Adding the right sides: 96 + 9 = 105.
So we have the equation: -3x + y = 105.
Therefore, the system of equations can be combined as follows:
-3x + y = 105
and
9x + 2y = 9.
Adding the left sides: 6x + 3y + (-9x) + (-2y) = 6x - 9x + 3y - 2y = -3x + y.
Adding the right sides: 96 + 9 = 105.
So we have the equation: -3x + y = 105.
Therefore, the system of equations can be combined as follows:
-3x + y = 105
and
9x + 2y = 9.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.