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Trigonometry: The basic MATLAB trigonometric functions are sin, cos, tan, cot, sec, and csc. The inverses, e.g., arcsin, arctan, etc., are cal- culated with asin, atan, etc. The same is true for hyperbolic functions. The inverse function at an2 takes two arguments, y and z, and gives the four- quadrant inverse tangent. The argument of these functions must be in radians. Calculate the following quantities: • sin, cos 7, and tan . • sin²+ cos² (Typing sin^2(x) for sin²r will produce an error). y = cosh²z-sinh²z, with z = 32m.

Trigonometry: The basic MATLAB trigonometric functions are sin, cos, tan, cot, sec, and csc. The inverses, e.g., arcsin, arctan, etc., are cal- culated with asin, atan, etc. The same is true for hyperbolic functions. The inverse function at an2 takes two arguments, y and z, and gives the four- quadrant inverse tangent. The argument of these functions must be in radians. Calculate the following quantities: • sin, cos 7, and tan . • sin²+ cos² (Typing sin^2(x) for sin²r will produce an error). y = cosh²z-sinh²z, with z = 32m.

Mathematics For Machine Technology
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter71: The Cartesian Coordinate System
Section: Chapter Questions
Problem 10A: For each angle, sketch a right triangle. Label the sides of the triangles +or . Determine the...
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Trigonometry: The basic MATLAB trigonometric functions are sin, cos, tan, cot, sec, and csc. The inverses, e.g., arcsin, arctan, etc., are cal- culated with asin, atan, etc. The same is true for hyperbolic functions. The inverse function at an2 takes two arguments, y and z, and gives the four- quadrant inverse tangent. The argument of these functions must be in radians. Calculate the following quantities: sin, cos , and tan 5. sin²+ cos² (Typing sin^2(x) for sin²r will produce an error). y = cosh² x - sinh²z, with z = 32.
Transcribed Image Text:Trigonometry: The basic MATLAB trigonometric functions are sin, cos, tan, cot, sec, and csc. The inverses, e.g., arcsin, arctan, etc., are cal- culated with asin, atan, etc. The same is true for hyperbolic functions. The inverse function at an2 takes two arguments, y and z, and gives the four- quadrant inverse tangent. The argument of these functions must be in radians. Calculate the following quantities: sin, cos , and tan 5. sin²+ cos² (Typing sin^2(x) for sin²r will produce an error). y = cosh² x - sinh²z, with z = 32.
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