MYP Extended Mathematics Topic 2.1 Vertical…

Which of the following describes the vertical translation applied to the function $y = (x+1)^2$ to obtain the graph of $y = x^2 + 2x + 5$ ?

True or False: If $f(x)$ is a linear function with equation $y = mx + c$ (where $m \neq 0$ ), then for any vertical translation , the graph of will be parallel to and never intersect the graph of .

If the graph of ${y = f(x)}$ is translated vertically by ${k}$ units such that the resulting graph is identical to the original graph (i.e., ${f(x) + k = f(x)}$ for all ), what must be the value of ?

The quadratic function ${f(x) = x^2 - 4x + 1}$ is translated vertically upwards by ${2}$ units to form the function ${g(x)}$ . What are the coordinates of the vertex of the graph of ${g(x)}$ ?

True or False: Based on the vertex form $y = a(x-h)^2 + k$ , the value of $k$ directly represents the vertical translation of the parent function $y = ax^2$ .

Any positive integer

No such value exists

MYP Extended Mathematics 2.1 Vertical Translation Questionbank

MYP Extended Mathematics 2.1 Vertical Translation Questionbank

MYP Extended Mathematics 2.1 Vertical Translation Questionbank

MYP Extended Mathematics 2.1 Vertical Translation Questionbank

MYP MYP Extended Mathematics Topic 2.1 Vertical Translation Questionbank