8-9: Quadratic Transformations

The graph of f(x) = $$x^2$$ was transformed to create the graph of g(x) = f(x) - 8. Which statement about the graph is true?

The graph of the parent function f(x) = $$x^2$$ undergoes the transformations shown below. f(x + 6) Which statement best describes all of the effects on the graph of $$f(x) = x^2$$ ?

The graph of f(x) = $$x^2$$ was transformed to create the graph of g(x) = $$(x - 4.5)^2$$ . Which of these describes this transformation?

The graph of f(x) = $$x^2$$ was transformed to create the graph of k(x) = f(-x). Which of these describes the transformation from the graph of f to the graph of k?

If the graph of the quadratic parent function f(x) = $$x^2$$ is translated 5.8 units up, which of the following equations describes the translated graph?

The graph of $$g(x) = x^2$$ was transformed to create the graph of $$h(x) = -g(x)$$ . Which of these describes the transformation from the graph of $$g$$ to the graph of $$h$$ ?

If the graph of the quadratic parent function f(x) = $$x^2$$ is translated 2.3 units to the right, which of the following equations describes the translated graph?

If the graph of the quadratic parent function $$f(x) = x^2$$ is translated 13 units down, which of the following equations describes the translated graph?

If f(x) = $$x^2$$ , which graph represents h(x) = f(x) - 5?

The graph of f(x) = $$x^2$$ is transformed to create the graph of g(x) = f( $$x/7$$ ). Which graph best represents g?