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For the following exercises, solve the absolute value equation.
For the following exercises, solve the inequality and express the solution using interval notation.
For the following exercises, find for each function.
For the following exercise, find a domain on which the function is one-to-one and non-decreasing. Write the domain in interval notation. Then find the inverse of restricted to that domain.
Given and
For the following exercises, use a graphing utility to determine whether each function is one-to-one.
For the following exercises, determine whether each of the following relations is a function.
For the following exercises, evaluate the function at the given input.
Show that the function is not one-to-one.
The graph is a parabola and the graph fails the horizontal line test.
Write the domain of the function in interval notation.
Graph the function
For the following exercises, use the functions to find the composite functions.
Express as a composition of two functions, and where
For the following exercises, graph the functions by translating, stretching, and/or compressing a toolkit function.
For the following exercises, determine whether the functions are even, odd, or neither.
Graph the absolute value function
Solve Express the solution in interval notation.
For the following exercises, find the inverse of the function.
For the following exercises, use the graph of shown in [link] .
On what intervals is the function decreasing?
Approximate the local minimum of the function. Express the answer as an ordered pair.
Approximate the local maximum of the function. Express the answer as an ordered pair.
For the following exercises, use the graph of the piecewise function shown in [link] .
For the following exercises, use the values listed in [link] .
0 | 1 |
1 | 3 |
2 | 5 |
3 | 7 |
4 | 9 |
5 | 11 |
6 | 13 |
7 | 15 |
8 | 17 |
Is the graph increasing or decreasing on its domain?
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