Please
select section below... |
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![Direct Variation](images/section1.jpg) |
![](images/01-Home-Page_37.jpg) |
![](images/01-Home-Page_42.jpg) |
![](images/01-Home-Page_43.jpg) |
![Inverse Variation](images/section2.jpg) |
![](images/01-Home-Page_45.jpg) |
![](images/01-Home-Page_46.jpg) |
![](images/01-Home-Page_47.jpg) |
![Work Problems](images/section3.jpg) |
![](images/01-Home-Page_49.jpg) |
![](images/01-Home-Page_50.jpg) |
![](images/01-Home-Page_51.jpg) |
![Working with Radical Expressions](images/section4.jpg) |
![](images/01-Home-Page_53.jpg) |
![](images/01-Sections_17.jpg) |
![](images/01-Sections_18.jpg) |
![Rationalizing the Denominator](images/section5.jpg) |
![](images/01-Sections_20.jpg) |
![](images/01-Sections_21.jpg) |
![](images/01-Sections_22.jpg) |
![Solving Rational Expressions](images/section6.jpg) |
![](images/01-Sections_24.jpg) |
![](images/01-Sections_25.jpg) |
![](images/01-Sections_26.jpg) |
![](images/01-Sections_27.jpg) |
![](images/01-Sections_28.jpg) |
![](images/01-Sections_29.jpg) |
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DIRECT
VARIATION |
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An alternative method for solving
for direct variation is to set up a proportion as shown.
(You can choose the method that you like best.)
Conclusion: The wave length of a wave that
breaks at a height of 5 feet is 35 feet. |
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