Use spherical coordinates to evaluate the integral: 9-z²-y? 9–z²-y² 9-y² x² + y² + z² dz dx dy. /9-y²

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter9: Surfaces And Solids
Section9.2: Pyramids, Area, And Volume
Problem 38E
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Please answer only number 2 and 3. Thank you

As per the guidelines 3 questions can be answered at a time. Please answer them, I really need it.

M Your Advanced Math answer is re X
b Answered: . a) Find the volume of X
+
A bartleby.com/questions-and-answers/.-a-find-the-volume-of-the-solid-enclosed-between-the-paraboloids-z-5x2-5y2-and-z-6-7x2-y2-using-tri/e9f3b622-327e-476a-8fd6-a202f0404735
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b Answered: 1.A pinball machinel x Instructions | Assignment 3| MA X 4 Sets - Google Drive
O Set 7 pdf
FC
i drivegoogle.com/drive/folders/1okZyoGralNoxCgH95yWMN3cAu36zoCz
5x² + 5y?
1. Find the volume of the solid enclosed between the paraboloids z
and z = 6 – 7x2 – y² using tripple integral.
Ma
2. Use spherical coordinates to evaluate the integral:
-æ² –y²
Vx2 + y² + z² dz dx dy.
-x² –y²
3. Evaluate
(x + 2y) dA where R is the triangle with vertices (0,3), (4, 1)
and (2,6) using the transformation x =
3 (u- 0), y= 13u + υ+ 12) to R.
answer, in as fast as 30 minutes.*
ASK AN EXPERT
11:59 AM
Links
Id
Ps
DE
4) ENG
3/23/2022
近
Transcribed Image Text:M Your Advanced Math answer is re X b Answered: . a) Find the volume of X + A bartleby.com/questions-and-answers/.-a-find-the-volume-of-the-solid-enclosed-between-the-paraboloids-z-5x2-5y2-and-z-6-7x2-y2-using-tri/e9f3b622-327e-476a-8fd6-a202f0404735 Get live help whenever you need from online tutors! Try bartleby tutor today → bartleby b Answered: 1.A pinball machinel x Instructions | Assignment 3| MA X 4 Sets - Google Drive O Set 7 pdf FC i drivegoogle.com/drive/folders/1okZyoGralNoxCgH95yWMN3cAu36zoCz 5x² + 5y? 1. Find the volume of the solid enclosed between the paraboloids z and z = 6 – 7x2 – y² using tripple integral. Ma 2. Use spherical coordinates to evaluate the integral: -æ² –y² Vx2 + y² + z² dz dx dy. -x² –y² 3. Evaluate (x + 2y) dA where R is the triangle with vertices (0,3), (4, 1) and (2,6) using the transformation x = 3 (u- 0), y= 13u + υ+ 12) to R. answer, in as fast as 30 minutes.* ASK AN EXPERT 11:59 AM Links Id Ps DE 4) ENG 3/23/2022 近
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