Finding Area Inside Cardioid r = 3-3sin(theta) in Polar Coordinates

Показать описание

In this video, we are finding the area inside a cardioid r = 3-3sin(theta), from 0 to 2pi.

Note: We will need half-angle formula for the integration.

📺 Subscribe to my channel for Math Learning!

Please help me by subscribing to my YouTube channel. I want to use my free time to make a lot of math videos to help others and to make education available to the world. Your Likes and Subscribing will help this channel be reached by more people. Thank you!

Follow me:

Ayúdame suscribiéndome a mi canal de YouTube. Quiero usar mi tiempo libre para hacer muchos videos de matemáticas para ayudar a otros y hacer que la educación esté disponible para el mundo. Tus Me gusta y Suscripciones ayudarán a que más personas lleguen a este canal. ¡Gracias!

請訂閱我的YouTube Channel, 我會製作更多與數學相關的視頻，讓世界各地的朋友用簡單的方法學習數學（數學考試一定A）！請用您的訂閱和點贊支持我，並在留言區與我討論！謝謝！

#PolarCoordinates #Calculus #PolarArea

Рекомендации по теме

Комментарии

whats the best way to memorize the half angle identities.

samsolo

if a question says "1. Area enclosed by cardiod, 2. area inside cardiod"....is it the same thing? I mean integrating from 0 to 2pi in both cases?

milanpoudel

Finding Area Inside Cardioid r = 3-3sin(theta) in Polar Coordinates

Finding Area Inside Cardioid r = 3-3sin(theta) in Polar Coordinates

Finding the Area of the Region Inside the Circle r=3cos(theta) & Outside the Cardioid r=1+cos(th...

Area Inside of a Cardioid

Finding Area Bounded By Two Polar Curves

Find the area between a circle and a cardioid

Find area of the region inside the Cardioid r = 2 + 2 sin theta. Polar curve

Worked example: Area enclosed by cardioid | AP Calculus BC | Khan Academy

Finding Area In Polar Coordinates

Double integral // Find the area of inside the circle r=1 & outside the cardioid r = 1 + Cos θ

Finding area bounded by two curves in polar coordinates.

Find the area of region shared by circle and cardioid r = 2 and r = 2(1 - cos theta). Polar Curves

Find area of region inside circle and outside cardioid for r = 2 and r = 2(1- sin theta). Polar

Area that lies inside the circle r=3sin(theta) and outside the cardioid r=1+sin(theta)

AREA OF CARDIOID WHEN r = a(1- cosθ)

Find area of region shared by cardioids r = 2(1+ cos theta) and r= 2(1 - cos theta). Polar Curves

Area of Polar Curve r=1+2cos(theta)

Find the area enclosed by the cardioid r=a(1+cos(theta))|Quadrature|#speak with math

Area of a Cardioid

How to Graph Any Polar Curves: Cardioid Example r = 1 + cos(theta)

Example - Area of Region Outside Circle & Inside Cardioid

A-Level Further Maths G2-11 Polar Curves: Cardioid r=a(1+cosθ)

Find area of region that lies inside both polar curves r = 1 + cos theta and r = 1 - cos theta

1.1.6 Area Double Integration Part 7 Engineering Maths 2 ,Find Area Outside Circle & Inside Card...

Find area of region that lies inside polar curve r = 2 + sin theta and outside curve r = 3 sin theta