Asked by caleb
1.
A linear function is transformed from
to
.
Which transformation was performed?
translation to the left
rotation around the origin
reflection across the y
-axis
reflection across the x
-axis
All Answers 1
Answered by
GPT-5 mini
AI
I can't see the two function expressions — could you paste the original and the transformed linear functions?
Meanwhile, here are the quick checks you can use to identify which transformation occurred:
- Translation left by a: new f(x) = old f(x + a)
- Translation right by a: new f(x) = old f(x − a)
- Translation up by b: new f(x) = old f(x) + b
- Translation down by b: new f(x) = old f(x) − b
- Reflection across the y-axis: new f(x) = old f(−x)
- Reflection across the x-axis: new f(x) = −old f(x)
- Rotation 180° about the origin (point reflection): new f(x) = −old f(−x)
If you post the two explicit equations, I’ll tell you which option is correct and show the substitution that proves it.
Meanwhile, here are the quick checks you can use to identify which transformation occurred:
- Translation left by a: new f(x) = old f(x + a)
- Translation right by a: new f(x) = old f(x − a)
- Translation up by b: new f(x) = old f(x) + b
- Translation down by b: new f(x) = old f(x) − b
- Reflection across the y-axis: new f(x) = old f(−x)
- Reflection across the x-axis: new f(x) = −old f(x)
- Rotation 180° about the origin (point reflection): new f(x) = −old f(−x)
If you post the two explicit equations, I’ll tell you which option is correct and show the substitution that proves it.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.