Question
If the function f(x)=(x+3)^2
is reflected over the x-axis, then how does the reflection affect the point (2,25)
?(1 point)
Responses
In the reflection, the point (2,25)
becomes (2,−25)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis 2 comma negative 25 right parenthesis .
In the reflection, the point (2,25)
becomes (−2,−25)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis negative 2 comma negative 25 right parenthesis .
In the reflection, the point (2,25)
becomes (2,−125)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis 2 comma negative125 right parenthesis .
In the reflection, the point (2,25)
becomes (−2,25)
.
is reflected over the x-axis, then how does the reflection affect the point (2,25)
?(1 point)
Responses
In the reflection, the point (2,25)
becomes (2,−25)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis 2 comma negative 25 right parenthesis .
In the reflection, the point (2,25)
becomes (−2,−25)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis negative 2 comma negative 25 right parenthesis .
In the reflection, the point (2,25)
becomes (2,−125)
.
In the reflection, the point left parenthesis 2 comma 25 right parenthesis becomes left parenthesis 2 comma negative125 right parenthesis .
In the reflection, the point (2,25)
becomes (−2,25)
.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
When a point \( (x, y) \) is reflected over the x-axis, the x-coordinate remains the same while the y-coordinate changes its sign.
Given the point \( (2, 25) \), after reflecting over the x-axis, the new point will be \( (2, -25) \).
Therefore, the correct response is:
**In the reflection, the point \( (2, 25) \) becomes \( (2, -25) \).**
Given the point \( (2, 25) \), after reflecting over the x-axis, the new point will be \( (2, -25) \).
Therefore, the correct response is:
**In the reflection, the point \( (2, 25) \) becomes \( (2, -25) \).**
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