The graph is the basic quadratic function shifted 2 units to the right, so When we horizontally compress f (x) by a scale factor of 4, we obtain g (x). The vertex used to be at \((0,0)\), but now the vertex is at \((2,0)\). Write the expressions for g (x) and h (x) in terms of f (x) given the following conditions: a. a function transformation that compresses the function’s graph vertically by multiplying the output by a constant 0 Notice that the graph is identical in shape to the \(f(x)=x^2\) function, but the \(x\)-values are shifted to the right 2 units. a function whose graph is unchanged by combined horizontal and vertical reflection, f(x) f( x), and is symmetric about the origin.
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