Examples of using Trigonometric functions in English and their translations into Serbian
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Trigonometric functions.
Mathematical and Trigonometric Functions.
Trigonometric functions are functions of an angle.
Now let us turn to trigonometric functions.
Trigonometric functions are the functions of angles.
Relations between trigonometric functions of the same angle.
For an example, let's look at using the trigonometric functions.
Inverse trigonometric functions.
Let's see what happens with the trigonometric functions.
Calculating trigonometric functions can substantially slow a computing application.
Let's take some more look at these trigonometric functions.
The trigonometric functions have their corresponding inverse functions. .
It is now time to investigate the remaining four trigonometric functions.
On the definition of trigonometric functions in the right triangle.
Briggs and Vlacq also published original tables of the logarithms of the trigonometric functions.
The trigonometric functions cosine and sine may be defined on the unit circle as follows.
You can use your knowledge of the Pythagorean Theorem and the six trigonometric functions to solve.
The trigonometric functions can be constructed geometrically in terms of a unit circle centered at O.
We use these identities for expressions involving trigonometric functions that need to be simplified.
Trigonometric functions can be entered and manipulated using complex exponentials, with the GNU m4 preprocessor.
He also defined the exponential function for complex numbers, anddiscovered its relation to the trigonometric functions.
This formula connects the exponential function with the trigonometric functions and to the hyperbolic functions. .
When the trigonometric functions are reflected from certain angles, the result is often one of the other trigonometric functions. .
By applying standard trigonometric identities the two trigonometric functions may be filtfes as a single sinusoid with phase shift,[12].
Many mathematical operations that can be carried out with real numbers can also be carried out with i, such as exponentiation, roots,logarithms, and trigonometric functions.
When working with right triangles, sine, cosine,and other trigonometric functions only make sense for angle measures more than zero and less than π/2.
The basic concepts of complex analysis are often introduced by extending the elementary real functions(e.g., exponentials,logarithms, and trigonometric functions) into the complex domain.
In calculus, angles must be represented in radians in trigonometric functions, to make identities and results as simple and natural as possible.
Change of form of expressions: expanding products and powers, partial and full factorization, rewriting as partial fractions, constraint satisfaction,rewriting trigonometric functions as exponentials, transforming logic expressions, etc.
Most elementary functions, including the exponential function, the trigonometric functions, and all polynomial functions, are holomorphic.