Скачать или смотреть Polar and Cartesian Co-ordinates | Board Exam Questions with Answers | Sachin sir

The most prevalent coordinate system used in linear motion applications is the Cartesian system. Cartesian coordinates define a position as the linear distance from the origin in two or three mutually perpendicular axes. The origin is the point where the axes intersect, and points along the axes are specified by a pair (x, y) or triplet (x, y, z) of numbers.
Polar coordinates define a position in 2-D space using a combination of linear and angular units. With polar coordinates, a point is specified by a straight-line distance from a reference point (typically the origin or the center of rotation), and an angle from a reference direction (often counterclockwise from the positive X-axis). These are referred to as the radial and angular coordinates (r, θ).
Converting between polar and Cartesian coordinate systems is relatively simple. Just take the cosine of θ to find the corresponding Cartesian x coordinate, and the sine of θ to find y.

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