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1
Q1
2
Q2, Cartesian to Polar
3
Q3ab
4
Slope of the tangent line to the polar curve r = tan(theta) at pi/3
5
dy/dx for r = 1/theta at pi
6
4a
7
4b
8
Area Enclosed by a Polar Curve, Calculus 2
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4d
10
area of polar curves, calculus 2
11
Q5, area of a polar region
12
Arc Length of A Polar Curve (proof)
13
Q7
Description:
Explore polar equations and their applications in calculus through this comprehensive 1.5-hour tutorial. Dive into converting between Cartesian and polar coordinates, calculate slopes of tangent lines to polar curves, and master the techniques for finding dy/dx. Learn to determine the area enclosed by polar curves and regions, and understand the proof for arc length of polar curves. Tackle a variety of problems, including specific examples like the polar curve r = tan(theta) at pi/3 and r = 1/theta at pi, to solidify your understanding of these advanced mathematical concepts.

Polar Equations and Calculus

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