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CROSSWORD
ANSWER

sinusoidal

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The answer SINUSOIDAL has 2 possible clue(s) in existing crosswords.

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The word SINUSOIDAL is VALID in some board games. Check SINUSOIDAL in word games in Scrabble, Words With Friends, see scores, anagrams etc.

Searching in Dictionaries ...

Definitions of sinusoidal in various dictionaries:

adj - having a succession of waves or curves

Word Research / Anagrams and more ...

Keep reading for additional results and analysis below.

Possible Crossword Clues
Oscillating (wave form)
Like some waves in turbulent sound I sail

Last Seen in these Crosswords & Puzzles
Aug 11 2011 The Guardian - Cryptic crossword
Jun 27 2009 The Times - Concise

Sinusoidal might refer to
A sine wave or sinusoid is a mathematical curve that describes a smooth periodic oscillation. A sine wave is a continuous wave. It is named after the function sine, of which it is the graph. It occurs often in pure and applied mathematics, as well as physics, engineering, signal processing and many other fields. Its most basic form as a function of time (t) is:* * * * y * ( * t * ) * = * A * sin * * ( * 2 * * f * t * + * * ) * = * A * sin * * ( * * t * + * * ) * * * {\displaystyle y(t)=A\sin(2\pi ft+\varphi )=A\sin(\omega t+\varphi )} * where: * * A = the amplitude, the peak deviation of the function from zero. * f = the ordinary frequency, the number of oscillations (cycles) that occur each second of time. * = 2f, the angular frequency, the rate of change of the function argument in units of radians per second

Sinusoidal might refer to

A sine wave or sinusoid is a mathematical curve that describes a smooth periodic oscillation. A sine wave is a continuous wave. It is named after the function sine, of which it is the graph. It occurs often in pure and applied mathematics, as well as physics, engineering, signal processing and many other fields. Its most basic form as a function of time (t) is:*
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* {\displaystyle y(t)=A\sin(2\pi ft+\varphi )=A\sin(\omega t+\varphi )}
* where:
*
* A = the amplitude, the peak deviation of the function from zero.
* f = the ordinary frequency, the number of oscillations (cycles) that occur each second of time.
* = 2f, the angular frequency, the rate of change of the function argument in units of radians per second

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