Graph the equations in Exercises 17–24 in the θr-plane. Label each arc of your curve with the quadrant in which the corresponding polar graph will occur. 17. r = 1 − cos θ18. r = 1/2 − sin θ19. r = 2 + sin θ20. r = sin 2θ21. r = cos2 θ22. r = θ, r ≤ 023. r = sec θ24. r = 1 + sin 3θ

Q: B] Convert the following equation from polar to Cartesian coordinates: p² = 5 tan(8) - sec(6)

A: We have to solve given problem:

Q: Part III: Equation Conversions 4 1. Convert r= into a rectangular equation. 2-sine 2. Convert 2x -…

A: Topic:-  polar and rectangular coordinate system

Q: Use a graphing utility to convince yourself that the polar equations r = f1(θ) = 2 cos θ − 1 and r =…

A:

Q: Let c be a fixed constant. Explain the relationship betweenthe graphs of: r = f (θ + c) and r = f (θ…

A: Given that: “c” be a fixed constant r=fθ+c      and       r=fθ                      Polar

Q: WHAT IS   2 + 2 = ?

A: We have to find the value of 2+2. We know that if we add two same things then it get twice of that…

Q: 2) Sketch the graph of the curve with the polar equation: r= 2– sin(20).

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