Michael plots the point with the polar coordinates (2,4/3). How does he plot this point?

Michael plots the point with the polar coordinates (2, 43" ). How does he plot this point? Drag a value or phrase into each box to correctly complete the statements. Michael first determines which line the angle of rotation places the point on. This line tells Michael that the point must lie in 5 if r is positive or: 5 if r is negative. The radius of 2 tells Michael that the point lies on the second circle of the polar plane. The value of r is negative. Therefore, the I. ........................................ .l I I point will lie Ethe angle of rotation. I I. ........................................ a quadrant I quadrant H I quadrant HI quadrant IV in the same quadrant as in the opposite quadrant of a = (-3, -2) and b = (2, 4). Represent a - b using the head-to-tail method. Use the Vector tool to draw the vectors, complete the subtraction by the head-to-tail method, and draw a - b. To use the Vector tool, select the initial point and then the terminal point. + Move Vector Undo Redo x Reset 10 Ty 9 7 6- 5 2- X -10 -9 -8 -7 -6 -5 -4 -3 -2 -19 1 2 3 4 5 6 7 8 9 10 -2 -3 -4 -5 - 62 Convert 7' m to rectangular form. Enter your answer in slope-intercept form by filling in the boxes. Enter values so that fractions are simplified. yZQHQ Q Q 21' = (1, 3> andb = -10-9-8-7-6-5-4-3-2-1q12345678910