8. Applications of Integration
Finding The Area Between Curves That Intersect At More Than Two Points — Quiz
Test your understanding of finding the area between curves that intersect at more than two points with 5 practice questions.
Practice Questions
Question 1
When two curves intersect at several points, what is the first step for finding the total area between them on an interval?
Question 2
Why is the area between two curves often found by splitting the interval at intersection points?
Question 3
If $f(x)$ is above $g(x)$ on the interval $[a,b]$, which integral gives the area between the curves on that interval?
Question 4
Two curves intersect at $x=1$ and $x=3$. If one curve is above the other on $[0,1]$ and then the order switches on $[1,3]$, how should the total area be written?
Question 5
What does a negative value inside a single signed integral usually indicate when finding area between curves?