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Find the Volume of the solid under the plane x-2y+z=1 above the region bounded by x+y=1 and x^2+y=1. 

JaberTime
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22 сен 2024

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Комментарии : 12   
@yahYEAT
@yahYEAT 2 года назад
very informative, probably best explanation ive seen on this problem
@19917119
@19917119 2 года назад
Great to hear! Let me know if I could help. If you have a question, let me know, and give me a few days to make a video for it. JaberTime
@ghassanabu2012
@ghassanabu2012 2 года назад
Thank you this is an excellent explanation
@19917119
@19917119 2 года назад
Warmest thanks!!!
@PennyCuda
@PennyCuda Год назад
Thank you!!!
@19917119
@19917119 Год назад
You are welcome! JaberTime
@DanielaPuentes-x7m
@DanielaPuentes-x7m Год назад
What would be the limits of integration using double integral?, please
@19917119
@19917119 Год назад
Using Double integrals: you will have to have z inside instead of one. Where z is equal to 1-x+2y. Then the limits would be the same for y " from y1=1-x to y2 = 1-x^2" and for x" x1= 0 to x2 = 1".
@Unlimitedbutlimited
@Unlimitedbutlimited Год назад
why's the -x . dy = xy ? what happened to the negative?
@19917119
@19917119 Год назад
Hi, I checked my work and found out that everything is correct, except that part. It should be -xy since the integral of -x with respect to y is -xy. All the steps after that are correct. So, it was a typo by me. I am attaching a link to the detailed work for the inner integration: drive.google.com/file/d/1Y_Puie9jIWvwIMM7txLOZNGklJP7noKS/view?usp=sharing JaberTime
@19917119
@19917119 Год назад
Let me know if you need any help, please. JaberTime
@Caleb-nu2nc
@Caleb-nu2nc 2 года назад
✋ p̾r̾o̾m̾o̾s̾m̾
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