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Precalc Period 1

Horizontales
Find the slant asymptote of #7
Solve #2
Occurs when the degree of a number is exactly one more than the denominator. Solve by finding the end behavior model.
Find f(g(x)) of #8
How the function behaves as it goes off towards either “end” of the x-axis
Exponents that can be expressed as fractions
Simplify #6
In this kind of function, every x-value has exactly one y-value, and every y-value has exactly one x-value. Passes both the vertical and horizontal line tests.
Find the vertical asymptote of #10
Is the function in #9 even, odd or neither?
Verticales
Find the horizontal asymptote of #1
Type of asymptote when the degree of numerator is exactly ONE more than denominator
The unit per time measurement tracking a lowering of values in an exponential function
A way to test if a graph is a function
The POSITIVE solution to #3
This refers to combining two functions together
The end behavior of #4
A line that a graph approaches but never touches
The exponent on #5 - Use neg for Negative
By finding out if a function is even, odd, or neither, you will have to plug in a (-x) everywhere you see the variable (x). If you plugged it in and got that the answer to the function is exactly the same as the question, the function is _______.