MYP Extended Mathematics Topic 2.3 Reflections…

True or False: For the function $f(x) = x^3$ , the transformation $y = -f(x)$ results in the same graph as $y = f(-x)$ .

The graph of $y = f(x)$ has a maximum point at $(-5, 2)$ . If the graph is reflected in the y-axis, where is the stationary point of the new graph $y = f(-x)$ located?

Let $f(x) = |x|$ . Which of the following describes the sequence of transformations required to obtain the graph of $g(x) = -|x + 2|$ ?

Consider the transformation $g(x) = f(4 - x)$ . Which of the following correctly describes the horizontal transformations applied to $f(x)$ in order?

True or False: A reflection in the $x$ -axis is a transformation where the mirror line is the horizontal line $y = 0$ .

Reflect $f(x)$ in the $y$ -axis and then translate 2 units to the left

Reflect $f(x)$ in the $y$ -axis and then translate 2 units down

Reflect $f(x)$ in the $x$ -axis and then translate 2 units to the right

Reflect $f(x)$ in the $x$ -axis and then translate 2 units to the left

A translation right by 4 followed by a reflection in the y-axis

A reflection in the x-axis followed by a translation right by 4

A translation left by 4 followed by a reflection in the x-axis

A reflection in the y-axis followed by a translation left by 4

MYP Extended Mathematics 2.3 Reflections Questionbank

MYP Extended Mathematics 2.3 Reflections Questionbank

MYP Extended Mathematics 2.3 Reflections Questionbank

MYP MYP Extended Mathematics Topic 2.3 Reflections Questionbank

MYP MYP Extended Mathematics Topic 2.3 Reflections Questionbank

MYP Extended Mathematics 2.3 Reflections Questionbank