How would you find the bounds for this polar integral Use a double integral to find the area of the region enclosed by the curve r=4+3cos(theta)
\[r=4+3\cos \theta\]
\[\int\limits_{0}^{\pi}\int\limits_{0}^{4+3\cos \theta}\]
how did you get 0 to pie for the interval of theta
You didn't give me anymore info, I don't know if there is more. Changing r to rectangular I it is a half circle, 0 to pi.
that is the question given in the book, there is nomore information
you don't need more. If you graph it you'll know. It's a cardiod, so the limits are 0 to 2pi, if I remember correctly
and the thing you would be integrating is r dr dtheta don't forget the r!
would the integration for r still be from 0 to 4+3costheta
That one is set, I just wasn't sure of the angle.
yeah, i agree
chaguanas, so i like posted my question 3 times and that guy you were talking about still hasn't shown up yet
thanks guys
I think she lives in Australia or something and comes on in the middle of the night, with luck she would reply to it.
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