Nagwa uses cookies to ensure you get the best experience on our website. Learn more about our Privacy Policy.
Please verify your account before proceeding.
In this lesson, we will learn how to find areas enclosed by parametrically defined curves.
Q1:
Consider the curve defined by the parametric equations π₯ = π 3 and π¦ = 4 β π 2 .
Find the area under the curve where 0 β€ π β€ 1 .
Find the area under the curve where 0 β€ π β€ 2 .
Q2:
Consider the curve defined by the parametric equations π₯ = 2 π‘ c o s and π¦ = 3 π‘ s i n .
Find οΈ β 6 π‘ π‘ s i n d 2 .
Find the area under the curve when 0 β€ π‘ β€ π .
Now, by taking 0 β€ π‘ β€ 2 π , find the total area inside the curve.
Donβt have an account? Sign Up
