John plots the point with the polar coordinates (3,5). How does he plot this point? Drag a value or phrase into each box to correctly complete the statements. John first determines which line the angle of rotation places the point on. This line tells John that the point must lie in if r is positive or ifr is negative. The radius of 3 tells John that the point lies on the third circle of the polar plane. The value of r is positive. Therefore, the point will lie the angle of rotation. quadrant I quadrant II quadrant III quadrant IV in the same quadrant as

Q: Convert the following polar coordinates into Cartesian coordinates: 3, 6. a 5, 2 b (-2,7)e

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Q: we have the equation φ=c, convert this to rectangular coordinates, and then convert to cylindircal…

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Q: Name three different pairs of polar coordinates that also name the point, (-1,-), if-2 ≤ 0 ≤ 2π

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Q: Convert the following Cartesian coordinates into polar coordinates (6,120) (10 3,30°) (18,270°)…

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Q: Convert the point (-12,-5) into a polar coordinate.

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Q: when converting the polar point (4,120) to rectangular coordinates, which one of the following is…

A: Polar

Q: Which of the following is the same location as the polar point (2,45degree) a. (2,405) b. (-2,225)…

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Q: The point specified by the polar coordinates (7.00, 35.0°) is following when converted to Cartesian…

A: Calculating the cos and sin theta  cos(35o) = 0.81915sin(35o) =0.5736

Q: Find all four ways how to write point (3, 60°) in polar coordinates.

A: The point r,θ=3,60°