Examples of using Trigonometric functions in English and their translations into Portuguese
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Trigonometric functions.
Use rad, for trigonometric functions.
Trigonometric functions use radian mode for angles.
Fit Widget to Trigonometric Functions.
Trigonometric functions work with RAD, DEG or GRAD angle mode.
View Fit Widget to Trigonometric Functions.
Trigonometric functions are used to calculate sine and cosine in equations.
The algorithm of trigonometric functions was improved.
Trigrat simplifies a rational expression in trigonometric functions.
To this end, trigonometric functions work as a basis for our analysis and discussions.
Secant and Cosecant are less known trigonometric functions.
Inverse trigonometric functions are multiple-valued because trigonometric functions are periodic.
Hyperbolic functions: formally similar to the trigonometric functions.
The other trigonometric functions: secant, cosecant and cotagent are defined and presented graphically.
This ancient text uses the following as trigonometric functions for the first time: Sine Jya.
Briggs and Vlacq also published original tables of the logarithms of the trigonometric functions.
Trigonometric functions are important in the study of triangles and modeling periodic phenomena.
Expr may be a rational expression, andmay contain trigonometric functions, exponentials, etc.
After building inverse trigonometric functions the task of building inverse function of y=x^3 is easy.
The notation for hyperbolic functions resembles notation for trigonometric functions.
Trigonometric functions can be entered and manipulated using complex exponentials, with the GNU m4 preprocessor.
Approached initially equations and inequalities andafter this we are dealing to trigonometric functions.
And finally, the complex hyperbolic trigonometric functions is matched by the complex trigonometric functions.
Triangles constructed on the unit circle can also be used to illustrate the periodicity of the trigonometric functions.
This thesis presents a study of the hyperbolic trigonometric functions complex and its properties, focusing on high school.
He also defined the exponential function for complex numbers, anddiscovered its relation to the trigonometric functions.
One studies of the complex hyperbolic trigonometric functions and their inverses, with the properties which characterize them.
In the 17th century, Isaac Newton andJames Stirling developed the general Newton-Stirling interpolation formula for trigonometric functions.
Using right triangles andthe concept of similarity, the trigonometric functions sine and cosine can be defined.
We see that hyperbolic functions are not periodic andtheir graph are not very similar to corresponding trigonometric functions.