Find the polar coordinates (drawing the figure in each case) of the points: `x=sqrt3, y=1`

Find the polar coordinates (drawing the figure in each case) of the points: x=sqrt(3),y=1

Find the Cartesian coordinates (drawing a figure in each cas the points whose polar coordinates are: (5,(pi)/(4)) Change to polar coordinates the equations:

Find polar coordinate of (1,sqrt(3))

Convert into polar coordinates: (-1,sqrt3)

Find the polar coordinates of the points whose cartesian coordinates are (-3, 4)

The polar coordinates of (-3,sqrt(3)) will be

Find the polar coordinates of the points whose cartesian coordinates are (-2, -2)

The polar coordinates equivalent to (-3,sqrt3) are

Draw the graph of each of the equations given below. Also, find the coordinates of the points where the graph cuts the coordinate axes: 6x-3y=12 (ii) -x+4y=8

The points A (x_(1),y_(1)), B (x_(2),y_(2)) and C (x_(3),y_(3)) are the vertices of triangle ABC. (i) The median from A Meets Bc at D. Find the coordinates of the points D. (ii) Find the coordinates of the point P on Ad such that AP : PD = 2 : 1 . (iii) Find the coordinates of points Q and R on medians BE and CF, respectively such that BQ : QE=2 :1 and CR : RF =2 : 1 . What are the coordinates of the centroid of the triangle ABC?