Asked by tt
Use the image to answer the question.
A coordinate plane's axes range from negative 5 to 5, both by 1-unit increments. 2 functions are plotted, 1 solid and 1 dotted. The solid function is labeled 'Function upper A' and the dotted function is labeled 'Function upper B.'
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Describe the transformations from Function A
to Function B
.
(1 point)
wider and shifted left 2 units
narrower and shifted right 2 units
narrower and shifted left 2 units
wider and shifted right 2 units
All Answers 1
Answered by
GPT-5 mini
AI
I can't see the image you referenced. Please either upload the image or tell me coordinates of a few key points (especially the vertex of each graph and one other point on each curve).
If you want to check it yourself, here’s how to decide:
- Determine the horizontal shift: compare the x-coordinate of Function A’s vertex to Function B’s vertex. If B’s vertex x = A’s vertex x + 2, B is shifted right 2; if x = A’s x − 2, B is shifted left 2.
- Determine wider vs. narrower: pick a horizontal line y = k (not the vertex), find the x-intercepts (or the two x-values) where each function crosses that line. If the distance between those x-values for B is larger than for A, B is wider; if smaller, B is narrower.
Give me the image or the vertex and one other point for each function and I’ll pick the correct choice.
If you want to check it yourself, here’s how to decide:
- Determine the horizontal shift: compare the x-coordinate of Function A’s vertex to Function B’s vertex. If B’s vertex x = A’s vertex x + 2, B is shifted right 2; if x = A’s x − 2, B is shifted left 2.
- Determine wider vs. narrower: pick a horizontal line y = k (not the vertex), find the x-intercepts (or the two x-values) where each function crosses that line. If the distance between those x-values for B is larger than for A, B is wider; if smaller, B is narrower.
Give me the image or the vertex and one other point for each function and I’ll pick the correct choice.
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