Given the following graph, which selection represents its domain and range?
Given the following graph, which selection represents its domain and range?
Use the vertical line test to determine which graph or graphs represent y as a function of x.
Given the following graph, which selection represents its domain and range?
Find the graph and equation of the function obtained by performing a translation 4 units right and 2 units down on the parent function
Which relation is a function. Justify.
The functions f(x) and g(x) have the same domain.
Every relation is a function.
If the point (2, 3) lies on a graph and is transformed using the transformation below, the new point is
(2, -3).
Determine the domain of the function. Write the answer in interval notation. Use a capital U for union if needed. No spaces.
Determine the domain of the function. Write the answer in interval notation. Use a capital U for union if needed. No spaces.
Determine the domain of the function. Write the answer in interval notation. Use a capital U for union if needed. No spaces.
Given:
Find f(3). If necessary leave your answer as a fraction.
Given:
Find f(-5)+f(5). If necessary leave your answer as a fraction.
Write the resulting equation of
after the given transformation is applied:
Shifted right 3, up 2, and reflected across the x axis. Start your answer with y=
If given the point (4,2) is on f(x), what will the new coordinates be after applying the following transformations? No spaces.
2f(x)
If given the point (4,2) is on f(x), what will the new coordinates be after applying the following transformations? No spaces.
f(x-2)+1
For the given a function f(x) the domain is -7 < x < 7 and the range is 0 <f(x) < 7. Look at the transformation below and describe each of the following:
Verbally state the transformation.
For the given a function f(x) the domain is -7 < x < 7 and the range is 0 <f(x) < 7. Look at the transformation below and describe each of the following:
State the domain. No spaces.
For the given a function f(x) the domain is -7 < x < 7 and the range is 0 <f(x) < 7. Look at the transformation below and describe each of the following:
State the range. No spaces.
Find g(-1)
Find f(-3)-F(-1)
Find F(x-3)
Given:
Find
