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Question
write a rule describing each translation below. rule:
Step1: Observe x - coordinate change
Pick a point, say \(W\). Count the horizontal shift from \(W\) to \(W'\). \(W\) moves 4 units to the left. In coordinate - geometry, moving left means subtracting from the \(x\) - coordinate. So the change in the \(x\) - coordinate is \(x-4\).
Step2: Observe y - coordinate change
Count the vertical shift from \(W\) to \(W'\). \(W\) moves 3 units down. Moving down means subtracting from the \(y\) - coordinate. So the change in the \(y\) - coordinate is \(y - 3\).
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\((x - 4,y - 3)\)