Find the area that is inside both r=1−sinθ and r=2+sinθ

Q: Find the area of the interior of the four-petaled rose r=sin(2θ)

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Q: Find the area of the region shared by the cardiods r=12(1+cosθ) and r=12(1-cosθ)

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Q: Calculate the area of the region inside the circumference r = 3sinθ and outside r=2-sinθ

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Q: Find the area in the first quadrant inside the curve r = 4 + cos 2θ but outside the curve r = 3 cos…

A: Given  The outside the curve r = 4 + cos 2θ but inside the curve r = 3 cos 2θ . Formula for area…

Q: Find the area inside the large loop and outside the small loop of r = 1 + 5 sin(θ)

A: Given, r=1+5sinθ Firstly, sketch the graph of the region to find the area.

Q: Find the area of the region inside 2 petals of the rose r = sin 80

A: Solution :-

Q: Give an interval over which you could integrate to find the area of one leaf of the rose r = 2 sin…

A: r=2sin3θ

Q: Find the area lying outside r = 2 cos 0 and inside r = 1+ cos e. Area =

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Q: Find the area outside r=1 and inside r=2cos(2Θ)

A: Use the following formulae, to obtain the result.…

Q: Find the area within r= 2(1 – cos0)

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