2. Consider the polar equation r= 4 cos 0+sin 0 a. Converting to a rectangular equation (show all work). b. Describe the graph of this equation in words (be specific). c. Confirm your result by using technology to graph the polar equation. d. Choose one point on this graph to start with rectangular coordinates and convert to polar coordinates (show all work). e. Choose another point on this graph to start with polar coordinates and convert to rectangular coordinates (show all work).

Q: Match each polar coordinate equation with a description of its graph. 1.0=3 A. vertical line B.…

A: Given:  (1)  θ = 3   (2)  r = 3   (3)  r = 3 cos θ

Q: Graph polar equation r = 3 cos θ. Be sure to test for symmetry.

A: Given: r=3cosθ for drawing graph of given polar equation, first we convert it in rectangular…

Q: 31. a. Write a polar equation to represent the vertical line defined by x = 2 in rectangular form.…

A: As per bartleby guidelines, for more than one question only 1st one is to be answered. Please upload…

Q: 5. Graph the polar equations. If you use a table, show your work: a. r = 3 sin 0

A: As per the new guidelines we can solve only one r = 3 - sin(θ)

Q: Convert the rectangular equation to polar form, or the polar form to rectangular form and sketch the…

A: The given equations are: (a) y=4 (b) y2=9x (c) r=θ We have to convert the rectangular equation to…

Q: 6. Sketch the graph of the following polar equation and write the equation in rectangular form.…

A:

Q: 3 2. Consider the polar equation r = 2 cos 0-sin 0 a. Convert this to a rectangular equation (show…

A: According to company rule we can answer only first three sub parts and rest can be reposted.

Q: Consider the rectangular (Cartesian) equation a² + (y-2)² = 4. a. Describe the graph (shape, size,…

A: We have to use relation between rectangular and polar co ordinate system  x=r cosθ  , y = r sinθ

Q: Which of the following represents the polar equation r= (tan²0)(csc) as a rectangular equation?

A: We know that the polar and rectangular relation  x=r*cos(theta)  And  y=r*sin(theta)

Q: Help

A: