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Here is a graph of \(f(x)=e^x\) and a graph of \(g\), which is a transformation of \(f\). Write an equation for the function \(g\).
Describe the transformation that takes the graph of function \(f\) to the graph of function \(g\).
Translating down 4 units.
Translating down 4 units, then reflecting across the \(x\)-axis.
Describe how to move the graph so that it better matches the data.
Here is a graph of \(y = f(x)\) for \(\text-10 \le x \le 0\). Sketch \(f\) for \(0 \le x \le 10\) if:
Here are graphs of functions \(f\) and \(g\).
Which sequences of transformations take the graph of \(f\) to the graph of \(g\)? Select all that apply.
reflection over the \(y\)-axis, then translation up by 2
reflection over the \(x\)-axis, then translation up by 2
translation up 2, then reflection over the \(y\)-axis
translation up 2, then reflection over the \(x\)-axis
translation up 2, and then translation left by 5