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OpenStudy (anonymous):
find the volume of the domain D: x^2+y^2≤2z ; 0≤z≤2
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OpenStudy (chillout):
What kind of surface do you have?
OpenStudy (chillout):
\[\frac{x²}{a²}+\frac{y²}{b}= \frac{z}{c}\] What kind of surface is this?
OpenStudy (chillout):
I mean, over b²
OpenStudy (anonymous):
i dont know. i don't remember the formula. i've done this 3 years ago :)
OpenStudy (chillout):
It's a paraboloid... You can use double integrals so solve this. It intersects the plane z=2
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OpenStudy (chillout):
Do you know how to do it?
OpenStudy (chillout):
I mean, the plane z = 4
OpenStudy (anonymous):
why a double and not a triple integral? \[\int\limits \int\limits \int\limits f(x,y,z) dxdydz\]
OpenStudy (chillout):
Just a moment, doing it on paper.
OpenStudy (anonymous):
http://clip2net.com/s/5efeON
here is a print screen of a similar example. but i dont now what f i have here
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OpenStudy (chillout):
Indeed it is supposed to be a triple integral. But it simplifies to a double one. Just one more moment...
OpenStudy (chillout):
Do you have the answer?
OpenStudy (anonymous):
no. it's the subject from last year exam.
OpenStudy (dan815):
want help?
OpenStudy (anonymous):
yes please :(
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OpenStudy (dan815):
or u done?
OpenStudy (dan815):
ok
OpenStudy (dan815):
lets start by drawing
OpenStudy (dan815):
x^2+y^2≤2z
z>x^2+y^2/2
OpenStudy (dan815):
|dw:1371220521885:dw|
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