Remember that like terms are terms with the exact same variable part.
Subtract the polynomials.
We may encounter function notation,
For the given functions find (f + g)(x) and (f - g)(x).
Showing posts with label function. Show all posts
Showing posts with label function. Show all posts
Adding and Subtracting Polynomials
Adding polynomials requires us to first identify then combine like terms.
Remember that like terms are terms with the exact same variable part.
Add the polynomials.
When subtracting polynomials you distribute the negative one first and then identify and combine like terms.
Subtract the polynomials.
We may encounter function notation,
In this case, just add or subtract the given polynomials as we did in the above examples.
For the given functions find (f + g)(x) and (f - g)(x).
Video Examples on YouTube:
Remember that like terms are terms with the exact same variable part.
Subtract the polynomials.
We may encounter function notation,
For the given functions find (f + g)(x) and (f - g)(x).
Logarithms, Exponentials, and Equations
Notes and video examples covering the following topics:
Graphing Logarithmic Functions
- Function Composition
- Inverse Functions
- Exponential Functions and Their Graphs
- The Natural Exponential Function
- Logarithmic Functions
- Graphing Logarithmic Functions
- Change of Base Formula
- Properties of the Logarithm
- Solving Exponential Equations
- Solving Logarithmic Equations
Applications (Word Problems)
Click a problem and watch it worked out on YouTube.
Click a problem and watch it worked out on YouTube.
Function Composition:
Inverse Functions:
Exponential Functions and Their Graphs
The Natural Exponential Function
Logarithmic Functions
Change of Base Formula
Properties of the Logarithm
Solving Exponential Equations
Solving Logarithmic Equations
Compound Interest Problems
Exponential Growth and Decay
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