Change to polar coordinate the equations
`x^(3) = y^(3) (2a - x)`.

Change to polar coordinates the equations x^(2)-y^(2)=2ay

Convert into polar coordinates: (-3,3)

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

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

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:

Convert polar coordinate into Cartesian coordinate (3. -pi/3)

Solve the equations for x and y3^(x)=9x3^(y),8x2^(y)=4^(x)

x coordinates of two points B and C are the roots of equation x^2 +4x+3=0 and their y coordinates are the roots of equation x^2 -x-6=0 . If x coordinate of B is less than the x coordinate of C and y coordinate of B is greater than the y coordinate of C and coordinates of a third point A be (3, -5) , find the length of the bisector of the interior angle at A.

Let y = y (x) be the solution of the differential equation ( x - x ^(3)) dy = ( y + y x^(2) - 3x^(4)) dx , x gt 2 . If y (3) = 3 then y (4) is equal to :

Plot the following polar coordinates: (3,-pi/3)