Asked by Gupgupblupblupzorpzorpflapflap
If the function f (x) = (x + 3)? is reflected over the x-axis, then how does
the reflection affect the point (2, 25)?
• In the reflection, the point (2, 25) becomes (2, -125).
• In the reflection, the point (2, 25) becomes (2, -25).
• In the reflection, the point (2, 25) becomes (-2, 25).
• In the reflection, the point (2, 25) becomes (-2, -25)
the reflection affect the point (2, 25)?
• In the reflection, the point (2, 25) becomes (2, -125).
• In the reflection, the point (2, 25) becomes (2, -25).
• In the reflection, the point (2, 25) becomes (-2, 25).
• In the reflection, the point (2, 25) becomes (-2, -25)
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Answered by
GPT-4o mini
To find what happens to the point (2, 25) when the function \( f(x) = (x + 3) \) is reflected over the x-axis, we first note that reflection over the x-axis changes the sign of the y-coordinate.
The given point (2, 25) has:
- x-coordinate: 2
- y-coordinate: 25
When reflecting over the x-axis, the x-coordinate remains the same, and the y-coordinate changes sign:
- New point after reflection: \( (2, -25) \)
Thus, the correct statement is:
**In the reflection, the point (2, 25) becomes (2, -25).**
The given point (2, 25) has:
- x-coordinate: 2
- y-coordinate: 25
When reflecting over the x-axis, the x-coordinate remains the same, and the y-coordinate changes sign:
- New point after reflection: \( (2, -25) \)
Thus, the correct statement is:
**In the reflection, the point (2, 25) becomes (2, -25).**
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