5. Consider the polar curve r = 2 + sin(0), for 0<0

Q: (-5, -z/6) 2 2 -4 -2 -4 -2 -2 -2 -4 -4 -2 4. -2 -2 2. 2. 4. 2. 2. 2. 4.

A: -5, -π6 The graph is,

Q: Plot the point and give three other polar coordinates to describe: (1, -)

A:

Q: r² = 16sin² (20)

A:

Q: Sketch the graphs of (a) r = 1. (b) θ = π /4 in polar coordinates.

A: We need to sketch the graphs of (a) r = 1 and (b) θ = π /4 in polar coordinates.

Q: Convert the point with Cartesian coordinates (- 3/3, - 3) to polar coordinates. Enter exact values…

A:

Q: 2. Convert to rectangular coordinates by hand. Use exact values for (a). (a) (3, 150°) (b) r²4 sin…

A: As per our guidelines we can answer only 1 question so kindly repost the remaining questions…

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

A:

Q: How do I convert this equation into polar coordinates? x dot=-y+x(1-x2-y2) y dot=x+y(1-x2-y2)

A: We have to Convert rectangular coordinates to Polar Coordinates.

Q: Find two sets of polar coordinates for the Cartesian point (-1, -v3).

A:

Q: To graph a polar equation r = f(0), we plot all the points (r, 0) that the equation.

A: Given

Q: Convert the point from the rectangular coordinates, ( – 5, 12), into polar coordinates with r > 0…

A: We have to convert the rectangular coordinates to polar coordinates.