Convert Double Integrals into Polar Coordinates
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- Опубліковано 28 вер 2024
- We convert double integrals into polar coordinates in this video. We are only given a sum of two double integrals in rectangular coordinates. If we are to calculate this sum, it is difficult!
But, if we convert it into polar coordinates, we can do the calculation more easily, as you can see in this video!
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Very good video my friend. It was very well explained, thanks for that
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this is so helpful, ive got a few hours before the final starts and its now 4AM. thank u so muchhh
Good luck in your exam!
Your voice is cool and I understand it all. Now I head to my exams as a full fledged warrior.
Good luck on your exam!
Sorry but with the point you chosed isnt it supposed to be π/4?
Since the region covers the first quadrant, it will be pi/2
That was cool🤤
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This is what I call concept clearing Video..... Kudos!!
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Beautiful explanation. Showing the graph with the rays was extremely useful.
Thank you! Yes, the graph is super helpful when it comes to setting up double and triple integrals!
Hello sir, excellent video. I’m having trouble understanding how to get the theta bounds. I know you get it from the r bounds but how do you know what quadrant it’s in? Thank you!
The bounds for theta are based on the region drawn. And the region drawn is based on the original integrals combined together
Sorry but you didn't finish the final equation... what limits do you set for the #2 function then?
It is already finished. There is only one double integral set up combining the two given integrals.
that was so helpful omg thank you so much
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Very sophisticated drawing .. really helps!
Thank you for the comment 😁👍 happy to hear my video helps!!
thank you it was help full
Good to know it's helpful to you! Please help me share it with others 😁👍
Now I understand! 🙃
That's good