When converting from spherical to Cartesian coordinates, z is the only coordinate that does not contain this function in its definition.
When converting from spherical to Cartesian coordinates, z is the only coordinate that does not contain this function in its definition. When writing a complex number in polar coordinates, this function is used to determine its imaginary part. Unlike its derivative, the Taylor series of this function utilizes the odd powers of x. An eponymous law relates the side lengths and this function of the angles, though that law may produce an ambiguous case. The derivative of this function is the cosine function. Name this function, which can be defined in a right triangle as opposite over hypotenuse.
When converting from spherical to Cartesian coordinates, z is the only coordinate that does not contain this function in its definition.
{sine}