Evaluate the iterated integral by converting to polar coordinates - Problem 15.3:42 Cengage Calculus

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Problem 15.3: 42, Cengage Calculus 9th Edition
Cengage Calculus, 9th Edition Chapter 15: Multiple Integrals 15.3 Double Integrals in Polar Coordinates, problem 39, 15.3.42, Evaluate the iterated integral by converting to polar coordinates.
  1. Grantstrong
  2. Problem 15.3: 39
  3. Cengage Calculus 9th Edition
  4. Evaluate the iterated integral by converting to polar coordinates
  5. Problem 15.3:39 Cengage Calculus
  6. Calculus 3
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Комментарии
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Awesome video!! Could you explain more why theta is bounded between 0 and pi/2? Understanding that part conceptually trips me up.

MichaelCMartinez
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Great explanation, thanks so much for this video!

willharris
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thanks for sharing, was helpful on learning conversion to polar

carlsbadsurf
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Good video. How come we can't just plug in radius as from 2 to 1, as shown in the graph? Why must we use cylindrical coordinates.

gayathriselvan
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why isnt the boundaries for r just 0 to 1 since the radius of the circle is 1?

angrybear_