Question
Which point is a solution to y = 4x + 52
© (-64)
0 (0 -2)
(0 (-40
© (0,10)
© (-64)
0 (0 -2)
(0 (-40
© (0,10)
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine which point is a solution to the equation \( y = 4x + 52 \), we can substitute the \( x \) values from each point into the equation and see if the resulting \( y \) value matches the \( y \) value given in the point.
1. **Point (-64, 0)**:
\[
y = 4(-64) + 52 = -256 + 52 = -204 \quad \text{(not a solution)}
\]
2. **Point (0, -2)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
3. **Point (0, -40)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
4. **Point (0, 10)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
None of the points provided are valid solutions to the equation \( y = 4x + 52 \).
If you recheck the output, it seems like there are no correct points. If you meant to check these points or if there are any mistakes in your provided options, please clarify!
1. **Point (-64, 0)**:
\[
y = 4(-64) + 52 = -256 + 52 = -204 \quad \text{(not a solution)}
\]
2. **Point (0, -2)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
3. **Point (0, -40)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
4. **Point (0, 10)**:
\[
y = 4(0) + 52 = 0 + 52 = 52 \quad \text{(not a solution)}
\]
None of the points provided are valid solutions to the equation \( y = 4x + 52 \).
If you recheck the output, it seems like there are no correct points. If you meant to check these points or if there are any mistakes in your provided options, please clarify!
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