Which graph represents the reflection of over the line y = 0?A.B.C.D.SUBMITarrow_backPREVIOUS

To determine which graph represents the reflection of a figure over the line $y = 0$, we can follow these steps:

1. Break Down the Problem

• Identify the original figure (not provided here).
• Understand what reflecting over the line $y = 0$ means; this line is the x-axis.

2. Relevant Concepts

• Reflecting a point $(x, y)$ over the line $y = 0$ results in the point $(x, -y)$.
• This means that all points above the x-axis move to the same distance below it and vice versa.

3. Analysis and Detail

• For any given points or shapes, you will need to take each point, modify the y-coordinate to its negative, and plot the new points to create the reflected shape.
• Key points of reflection include:
  • If a point was at $(3, 4)$, after reflection it will be at $(3, -4)$.
  • Points on the x-axis remain unchanged.

4. Verify and Summarize

• Check each option (A, B, C, D) against the transformation rules for reflection over the x-axis.
• Identify which graph has points that correspond to the reflected coordinates.

Final Answer

• Without the specific graphs provided, it is impossible to select the correct option. However, you should look for the graph that shows the original shape inverted over the x-axis.