In this lesson, we will learn how to use integration to find the arc length of a parametrically defined curve.
Q1:
Find the length of the curve with parametric equations π₯=3π‘β3π‘coscos and π¦=3π‘β3π‘sinsin, where 0β€π‘β€π.
Q2:
Express the length of the curve with parametric equations π₯=π‘β2π‘sin and π¦=1β2π‘cos, where 0β€π‘β€4π, as an integral.
Q3:
Find the length of the curve with parametric equations π₯=2π‘sinο±ο§ and π¦=οΉ1βπ‘ο lnο¨, where 0β€π‘β€12.
Nagwa uses cookies to ensure you get the best experience on our website. Learn more about our Privacy Policy.