Find the exact rectangular coordinates for [-4, 5pi/3]
(-2, 2sqrt3)
Convert 2x+3y=8 to a polar equation solved for r.
r=8/(2cos(theta)+3sin(theta))
Give 3 distinct points in polar coordinates that are on the graph of r = 1-2cos(theta)
(many possible answers)
[-1,0] [1,pi/2] [3,pi] [1,3pi/2]
Find another way to represent [3, pi/6] where r>0 and theta is between -2pi and 0.
[3, -11pi/6]
Convert 4rcos(theta)+rsin(theta)=8 to a rectangular equation solved for y.
y = -4x+8 = 8-4x
Sketch the graph of r = -4+4sin(theta)
(cardiod along positive vertical axis with maximum r=8)
Find another way to represent [2, 2pi/3] with r<0 and theta between 2pi and 4pi.
[-2, 11pi/3]
Convert (x-6)2+y2=36 to a polar equation solved for r.
r=12cos(theta)
Name a country outside the United States Miss Kehe has visited.
Australia, Canada, Cayman Islands, New Zealand
Find exact polar coordinates for (-4, -4).
[4sqrt2, 5pi/4] or [-4sqrt2, pi/4]
Convert r=3cos(theta) to a rectangular equation.
x2+y2=3x or x2-3x+y2=0
Give 3 distinct points in polar coordinates on the graph of r=-2sin(4theta)
(many possible answers)
[0,0] [-2,pi/8] [-sqrt(3),pi/6] [sqrt(3),pi/3] [2,3pi/8]
Find exact polar coordinates for (3, -sqrt3) where r<0.
[-2sqrt3, 5pi/6]
Convert r2sin(2theta)=-4 to a rectangular equation solved for y.
y=-2/x
Sketch the graph of r = 3cos(5theta)
rose curve with 5 petals, symmetry on positive horizontal axis