Examples of 'sine and cosine' in a sentence

Meaning of "sine and cosine"

sine and cosine: Mathematical functions that represent the ratios between the sides of a right triangle. These trigonometric functions are widely used in geometry, physics, and engineering

How to use "sine and cosine" in a sentence

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sine and cosine
Sine and cosine are orthogonal functions because.
This method is called sine and cosine accumulation.
Sine and cosine functions invert their values.
It computes explicit sine and cosine rotation parameters.
Sine and cosine functions are periodic.
Integrals involving hyperbolic sine and cosine functions.
Sine and cosine and their friends are about right triangles.
These are the hyperbolic sine and cosine functions.
Defining sine and cosine functions from the unit circle.
We are now ready to look at sine and cosine as functions.
The sine and cosine functions are also implemented as lookup tables.
Similar right triangles showing sine and cosine of angle θ.
Sine and cosine.
Then you are calculating the sine and cosine of that angle.
What sine and cosine can do for you goes beyond mathematical formulas and right triangles.

See also

The simplest periodic functions are the trigonometric sine and cosine functions.
And the sine and cosine of x.
This research has focused primarily on teaching trigonometric sine and cosine functions.
Fourier sine and cosine series.
These identities are often taken as the definitions of the sine and cosine function.
One must know that sine and cosine waves are quiet similar.
The study of these often involves the periodic nature of the sine and cosine function.
The graphs of the sine and cosine functions are sinusoids of different phases.
The modulation is accomplished by varying the sine and cosine inputs at a precise time.
The sine and cosine waveforms each have improved spectral purity compared to known quadrature oscillators.
Special angles together with their sine and cosine displayed on a unit circle.
Sine and cosine functions repeat with period 2.
Use the unit circle to look up the sine and cosine values that you need.
The sine and cosine functions are periodic with a period of 2 p.
The words jya and kojya eventually became sine and cosine respectively after a mistranslation described above.
They are called Lissajous curves and are generated by simple sine and cosine functions.
This relation between sine and cosine is sometimes called the fundamental Pythagorean trigonometric identity.
Phase value PH is the digital phase information of the sine and cosine output signals.
The sine and cosine functions are one-dimensional projections of uniform circular motion.
Inverters I at the output of the filters perform the sine and cosine functions defined earlier.
In particular, the sine and cosine coils have an alternate twisted loop structure.
For describing a sum of the sine and cosine function:.
If you know the sine and cosine of an angle, you can derive the tangent.
Euler 's analytic approach is illustrated by his introduction of the sine and cosine functions.
Calculate the sine and cosine of 30 degrees and then multiply the two amounts together.
In complex analysis, the hyperbolic functions arise as the imaginary parts of sine and cosine.
The sine and cosine waves are phase-locked to one another and are each amplitude stabilized.
Document 1 suggests a method of determining a fault sensing signal using sine and cosine signals.
The basic trigonometric functions sine and cosine describe sinusoidal functions which are 90o out of phase.
The oscillator loop gain establishes, in part, a common frequency of the sine and cosine waveforms.
Since the sine and cosine functions are linearly independent, together they form a basis of " V.
Fourier series, Describes periodical functions as a series of sine and cosine functions.
The following columns are sine and cosine for a third, a fourth cycle etc . EPMATHMARKEREP EPMATHMARKEREP.
Calculating the integrals Is and Ic of the above sine and cosine functions ;.
Sine and cosine trigonometric function table generating the local carrier P I ;.

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Examples of using Cosine
We have gone from e to the x cosine of x to e to the x sine of x
Times cosine of minus mu x plus i sine of minus mu x
Is equal to the cosine over the sine
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Examples of using Sine
A modified sine wave is generated by this conversion
Principle of legality nullum crimen sine lege
Elections are the sine qua non of democracy
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