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HELP QUICK: Describe the transformation that would take C (1,5) to C'(-1,5). HINT: graph both first, then decide on the transformation. A reflection over the x-axis Dilation A translation 2 units to the left A 90 degree rotation clockwise​

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User GReX
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1 Answer

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The transformation that would take point C (1,5) to point C' (-1,5) is a reflection over the y-axis.

To determine this transformation, let's graph both points C and C' on a coordinate plane:

Point C (1,5):

- The x-coordinate is 1, which means it is one unit to the right of the y-axis.

- The y-coordinate is 5, which means it is 5 units above the x-axis.

Point C' (-1,5):

- The x-coordinate is -1, which means it is one unit to the left of the y-axis.

- The y-coordinate is 5, which means it is 5 units above the x-axis.

By comparing the x-coordinates of C and C', we can see that C' is the reflection of C over the y-axis. The y-coordinate remains the same, indicating that the points are horizontally aligned.

Therefore, the transformation that takes C (1,5) to C' (-1,5) is a reflection over the y-axis.

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User Coree
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