(a) Setup an integral to calculate the area between the curves r = 2 + sin 30 and r = 4 - cos 30.

Q: (1 point) Find the area lying outsider = 2 sin 0 and inside r = 1 + sin 0. Area =

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Q: 4. Evaluate the trigonometric integral. sin³ 0 cos? 0 de 3

A: Given that,

Q: Find the area outside the curver=3+2cose and inside the curve =3-3cose. A B C D M 4 A 2 5A 4 NY 2…

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Q: The area of the region that is inside the cardioid r = the circle r8 is 8(1 sin) and inside -

A: We have plotted the cardioid and the circle on the same graph below. Blue coloured curve is that of…

Q: int) Approximate cos(4.6) using a quadratic approximation: First note that cos(4.6) cos(3x/2). Let…

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Q: determine the area of the shaded region

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Q: (1 point) Find the area inside the cardioid r = 2 + 2 cos 0 for 0 ≤ 0 ≤ 2π. Area =

A: Step 1: Step 2: Step 3: Step 4:

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: Differentiate. sin(0) f(0) 1 + cos(0) f'(0) %3D II

A: Differentiate

Q: Find the area of the region outside T = 5 + 5 sin 0, but inside r : 15 sin 0.

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Q: Find the area inside the curver = 2 cos 0 and to the right of r = sec 0.

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Q: Sketch the curve. r = 3 - sin(8)

A: It can be easily done by using graphing tools