Find area of region inside r = 2+2cos(theta) and rsin(theta) = 3/2
if you're looking for theta there's no solution
I don't know what type of math u are in but I have never learned this and im a sophmore in an advanced math class...sorry wish I could help
\[3 /(2\sin \theta) = 2+2\sin \theta\]
there is one solution 48.6
The equation \[ r \sin(\theta) =\frac 3 2\\ y=\frac 3 2 \] is a line parallel to the x-axis I do not know what you mean by the are inside a line and a cardioid.
by the area
Area f a region that is bound by polar coordinates: \(A = \dfrac{1}{2}r^2 \theta\) Therefore the area of a olar region is: \(A = \int_a^b \dfrac{1}{2}r^2d\theta\)
Since no one has said this, just draw a picture to start. It makes life A LOT easier. I am assuming this is calcI/II and you have just studied integration as pointed out by jhanny. So, start by graphing.
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