In Calculus I, we computed the area under the curve where the curve was given as a function y=f(x). Now we extend the ideas to parametric curves, coming up with a new formula based on a substitution. After deriving the formula, we apply it to a specific example.
****************************************************
YOUR TURN! Learning math requires more than just watching videos, so make sure you reflect, ask questions, and do lots of practice problems!
****************************************************
►Full Course Playlist: CALCULUS II: • Calculus II (Integration Methods, Series, ...
****************************************************
Other Course Playlists:
►CALCULUS I: • Calculus I (Limits, Derivative, Integrals)...
►DISCRETE MATH: • Discrete Math (Full Course: Sets, Logic, P...
►LINEAR ALGEBRA: • Linear Algebra (Full Course)
***************************************************
► Want to learn math effectively? Check out my "Learning Math" Series:
• 5 Tips To Make Math Practice Problems Actu...
►Want some cool math? Check out my "Cool Math" Series:
• Cool Math Series
*****************************************************
►Check out my 2nd Channel for lower production quality "live" math videos: / @drtreforuvic
*****************************************************
►Follow me on Twitter: / treforbazett
*****************************************************
This video was created by Dr. Trefor Bazett
BECOME A MEMBER:
►Join: / @drtrefor
MATH BOOKS & MERCH I LOVE:
► My Amazon Affiliate Shop: https://www.amazon.com/shop/treforbazett