In 3D space, the Cartesian coordinates (x, y, z) can be converted to spherical coordinates (r:radius,...

Transcribed Image Text:

In 3D space, the Cartesian coordinates (x, y, z) can be converted to spherical coordinates (r:radius, 8:inclination, :azimuth) by the following equations: r = + y+2, 0= cos() -tan (#) Write a program in a script file named 'pracscript' to receive Cartesian coordinates from user's input, and call a function named 'printspherical' that prints the spherical coordinates. The function printspherical calls a subfunction convert2spher that converts from Cartesian to spherical coordinates. (Hint:MATLAB function acos(x) returns the inverse Cosine (cos) of a, atan(x) returns the inverse Tangent (tan) of a). In 3D space, the Cartesian coordinates (x, y, z) can be converted to spherical coordinates (r:radius, 8:inclination, :azimuth) by the following equations: r = + y+2, 0= cos() -tan (#) Write a program in a script file named 'pracscript' to receive Cartesian coordinates from user's input, and call a function named 'printspherical' that prints the spherical coordinates. The function printspherical calls a subfunction convert2spher that converts from Cartesian to spherical coordinates. (Hint:MATLAB function acos(x) returns the inverse Cosine (cos) of a, atan(x) returns the inverse Tangent (tan) of a).

Answer rating: 100% (QA)

Here is a MATLAB script named pracscriptm that accomplishes the task as described matlab Define the ... View the full answer