- #1
Soubriquet
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Find the area of the region in the plane enclosed by the cardioid [tex]r = 4+4\sin{\theta}[/tex]
The book explains that "Because r sweeps out the region as [tex]{\theta}[/tex] goes from [tex]0[/tex] to [tex]2{\pi}[/tex], these are our limits of integration."
The book explains that "Because r sweeps out the region as [tex]{\theta}[/tex] goes from [tex]0[/tex] to [tex]2{\pi}[/tex], these are our limits of integration."