Hello! I have a question about a solution I received from you guys. I will take a pic of your response to see if I can get the density portion clarified. My teacher told us to assume the density is 1. Can you explain to me why you use Rho in this situation? Thanks!!!

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Hello! I have a question about a solution I received from you guys. I will take a pic of your response to see if I can get the density portion clarified. My teacher told us to assume the density is 1. Can you explain to me why you use Rho in this situation? Thanks!!!
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3.7.2.4 a)use integrals to find the center of
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Step 1
To find center of mass of the first quadrant bounded by y = xand y = x" for n > 1. Let p be
the density of the region
First let us find the point of intersections of two curves in the first quadrant. For this, let us
solve the equation x" = x
Then.
x" - x=0
x (x"-1 -1)=0
In first quadrant, this equation has only two solutions for all n > 1 and these are x = 0, 1. So,
limit of integration is 0 to 1.
Now, total mass of the object is
m=p 6 (x - x")dx
=p
=p -
Moment of the object are
m,=p f x (x-x")dx
FEB 1
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Transcribed Image Text:Q&A Library 3.7.2.4 a)use integrals to find the center of Get live help whenever you need from online tutors! Try bart Step 1 To find center of mass of the first quadrant bounded by y = xand y = x" for n > 1. Let p be the density of the region First let us find the point of intersections of two curves in the first quadrant. For this, let us solve the equation x" = x Then. x" - x=0 x (x"-1 -1)=0 In first quadrant, this equation has only two solutions for all n > 1 and these are x = 0, 1. So, limit of integration is 0 to 1. Now, total mass of the object is m=p 6 (x - x")dx =p =p - Moment of the object are m,=p f x (x-x")dx FEB 1 23 MacBook Air O00 F3 F4 F5 F6 F7 $4 & * 6 8 %#3
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3.7.2.4 a)use integrals to find th
Get live help whenever you need from online tu
m,=p f' x (x – x")dx
=p
=p} -
m,= (x² – x²»)dx
Step 2
Suppose (, ) be the centre of mass of the region. Then,
e+2
2
2(n+1)
3in+2)
FEB
1.
23
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Transcribed Image Text:My Home | My C... V World Regional G... Meteors and Met... E 5.3 Vision - Psyc... 4 Un = bartleby Q Search for textbooks, step-by-step explanations to Q&A Library 3.7.2.4 a)use integrals to find th Get live help whenever you need from online tu m,=p f' x (x – x")dx =p =p} - m,= (x² – x²»)dx Step 2 Suppose (, ) be the centre of mass of the region. Then, e+2 2 2(n+1) 3in+2) FEB 1. 23 MacBook Air
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