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Question
reflect point c over the dashed line. enter the new coordinates. c = ( ?, )
Step1: Determine distance to line
The dashed line is \(x = 1\). Point \(C=(2,1)\). The distance from \(x = 2\) to \(x = 1\) is \(d=2 - 1=1\).
Step2: Calculate new x - coordinate
To reflect over \(x = 1\), we move the same distance on the other side of the line. So the new \(x\) - coordinate is \(1-1 = 0\). The \(y\) - coordinate remains the same since we are reflecting over a vertical line.
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\((0,1)\)