Inverse Variation - Defintion & Examples
Read this topicExplanations 3
- Inversely Proportional Graphs Let's take a look at some directly proportional graphs when k=1k=1k=1, k=5k=5k=5, and k=10k=10k=10. These graphs are not linear. Instead they're hy…
By Alex Federspiel, Anusha Rahman
- (Video) Inverse Variation by HCCMathHelp This video by HCCMathHelp goes over how to solve inverse variation problems. Summary Inverse variation has a lot in common with direct v…
By Anusha Rahman
- Inverse Variation Inverse variation is another way of describing a relationship between two variables. While direct variation shows a direct relationship, inverse variation show…
By Anusha Rahman
Problems 20
- In which equation graphed above is yyy inversely proportional to xxx?
- In the equation graphed above, is yyy inversely proportional to xxx?
- In the equation graphed above, is yyy inversely proportional to xxx?
- In the equation graphed above, is yyy inversely proportional to xxx?
- If this is an inversely proportional relationship modeled with y=kxy=\frac{k}{x}y=xk what is kkk?
- If this is an inversely proportional relationship modeled with y=kxy=\frac{k}{x}y=xk what is kkk?
- If this is an inversely proportional relationship modeled with y=kxy=\frac{k}{x}y=xk what is kkk?
- In the equation graphed above, is yyy inversely proportional to xxx?
- If this is an inversely proportional relationship modeled with y=kxy=\frac{k}{x}y=xk what is kkk?
- What graph shows an inversely proportional relationship?
- Express the relationship between xxx and yyy in the form of an equation.
- What is the constant of variation?
- Which methods below could give you the xyxyxy-graph shown above? Select all that apply.
- If you have an inverse relationship y=kxy = \frac{k}{x}y=xk, you can get a linear graph by...
- You know that a graph is inversely proportional and contains the point (1,6)(1,6)(1,6). Which point is also on the graph?
- You know a graph is inversely proportional and contains the point (2342,2123)(\frac{23}{42},\frac{21}{23})(4223,2321). Which of the following points is also on the graph?
- You know a graph is inversely proportional and contains the point (5,22)(5,22)(5,22). Which of the following points would also appear on the graph?
- True or False\text{True or False}True or False === If a graph is inversely proportional and contains the point (a,b)(a,b)(a,b), it will also always contain the point (b,a)(b,a)(…
- If a graph is inversely proportional and the constant of proportionality is 14, which of the following equations could represent this?
- Graph the inverse proportion y=2xy=\frac2xy=x2. What does it look like?