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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.'

Describe the transformations from Function A
to Function B
.

(1 point)
Responses

narrower and shifted right 2 units
narrower and shifted right 2 units

narrower and shifted left 2 units
narrower and shifted left 2 units

wider and shifted left 2 units
wider and shifted left 2 units

wider and shifted right 2 units
wider and shifted right 2 units
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Answer 1

To determine the transformations from Function A to Function B based on your description, we need to analyze the properties of the two functions:

1. If Function B is narrower than Function A, it indicates that Function B has a larger leading coefficient, which usually means a vertical stretch.

2. If Function B is shifted right by 2 units, it means that the function's input has been adjusted to reflect this rightward movement.

Based on the transformations mentioned in your responses, the most suitable option that fits these criteria would be:

narrower and shifted right 2 units.

If you notice Function B is, in fact, wider than Function A or shifted in the opposite direction, you would need to adjust the answer accordingly. Please confirm the characteristics of the plotted functions for accuracy.