Draw transformed figures and specify transformation sequences mapping one figure to another.
Apply a two-step transformation sequence in order
Problem
Apply this \(\text{two}\text{-}\text{step}\) transformation sequence to the point \(2,~4\): translate by \(<3,-1>\), then reflect over the \(x\text{-}\text{axis}\).
A transformation sequence is a pipeline: the output of one rule becomes the input of the next. Record the translated point as an explicit intermediate result before applying the axis reflection, and keep the two stages separate so the reflection acts on the new coordinates rather than the original point.
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