🔗 Transformation of Functions Match

About Transformation of Functions Match

Transformation of Functions Match helps upper-secondary learners understand how changing a function changes its graph. Down one side are transformations written in function notation — adding a constant outside the function, adding inside the function, multiplying by a constant, and negating the function — and down the other their effect on the graph, such as shifting up, shifting left, stretching vertically or reflecting in the x-axis; the student joins each to the right description. Graph transformations are a core Grade 8 to 9 and early high-school topic across the US, UK, Canada and Australia, and they reveal the deep connection between algebra and geometry: a small change to a formula produces a predictable movement of its graph. The notation can be slippery — changes inside the bracket affect the input and behave in ways that often surprise students — so a matching task that pairs notation with effect is exactly the right practice for building secure understanding. The four core transformations give clean, unambiguous matching. The five levels reshuffle the layout so the activity stays fresh. Each page prints cleanly on a standard A4 sheet, and every level downloads with its own answer key giving the correct effect for each transformation. There is no advertising and no sign-up.

Common questions

What transformations are covered?

Shifts, stretches and reflections written as f(x)+a, f(x+a), a·f(x) and −f(x).

What grade is this for?

Grade 8 to Grade 9 learners aged 13 to 14.

Is an answer key included?

Yes, every level gives the correct effect for each transformation.