Duplicate Question
The question on this page has been marked as a duplicate question.
Original Question
Determine which of the following ordered pairs is a solution to the equation 3x - 8 = - 4y (1, 1) (- 1, 1) (0, - 2) (0, 2)Question
Determine which of the following ordered pairs is a solution to the equation 3x - 8 = - 4y.
舍
(1 point)
(-1,1)
(0,-2)
(1,1)
(0,2)
舍
(1 point)
(-1,1)
(0,-2)
(1,1)
(0,2)
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine which of the given ordered pairs is a solution to the equation \(3x - 8 = -4y\), we need to substitute the \(x\) and \(y\) values from each ordered pair into the equation and check if the equation holds true.
1. For the ordered pair \((-1, 1)\):
\[
3(-1) - 8 = -4(1) \\
-3 - 8 = -4 \\
-11 \neq -4 \quad \text{(not a solution)}
\]
2. For the ordered pair \((0, -2)\):
\[
3(0) - 8 = -4(-2) \\
-8 = 8 \quad \text{(not a solution)}
\]
3. For the ordered pair \((1, 1)\):
\[
3(1) - 8 = -4(1) \\
3 - 8 = -4 \\
-5 \neq -4 \quad \text{(not a solution)}
\]
4. For the ordered pair \((0, 2)\):
\[
3(0) - 8 = -4(2) \\
-8 = -8 \quad \text{(this is a solution)}
\]
The only ordered pair that is a solution to the equation \(3x - 8 = -4y\) is \((0, 2)\).
1. For the ordered pair \((-1, 1)\):
\[
3(-1) - 8 = -4(1) \\
-3 - 8 = -4 \\
-11 \neq -4 \quad \text{(not a solution)}
\]
2. For the ordered pair \((0, -2)\):
\[
3(0) - 8 = -4(-2) \\
-8 = 8 \quad \text{(not a solution)}
\]
3. For the ordered pair \((1, 1)\):
\[
3(1) - 8 = -4(1) \\
3 - 8 = -4 \\
-5 \neq -4 \quad \text{(not a solution)}
\]
4. For the ordered pair \((0, 2)\):
\[
3(0) - 8 = -4(2) \\
-8 = -8 \quad \text{(this is a solution)}
\]
The only ordered pair that is a solution to the equation \(3x - 8 = -4y\) is \((0, 2)\).
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.