Gelombang sinus: Béda antarrépisi

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Hadiyana (obrolan | kontribusi)
 
Hadiyana (obrolan | kontribusi)
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Baris ka-35:
Ieu, misalna, bisa dianggap harga sahiji gelombang cai dina sahiji balong satutasna sahiji batu diragragkeun kana eta cai. Sanajan conto ieu bener-bener ngarupakeun sahiji gelombang dimensi tilu, ieu nunjukkeun masalahna; conto anu leuwih akurat nyaeta rambatan sahiji gelombang listrik ngaliwatan papan konduksi.
 
== Sababarah conto kajadian anu disusun ku gelombang sinus ==
== Occurrences ==
Pola [[wavegelombang]] ieu mindeng kapanggih di alam, kaasup [[ocean surface wave|gelombang sagara]], gelombang [[sora]], sarta gelombang [[cahaya]]. Oge, pola kasar sinusoida bisa katingal tina citakan gambar rata-rata temperature poeansalilapoean salila sataun, sanajan gambarna mungkin nyarupaan gelombang [[kosinus]] anu tibalik.
 
Gambar tegangan [[arus bulak-balik]] ngahasilkeun sahiji pola gelombang sinus. Kanyataannana, gambar tegangan gelombang [[arus saarah]] sistem panyaarah mere pola gelombang sinus [[harga mutlak]], dimana gelombang tetep aya dina sisi positif sumbu-x.
Baris ka-48:
Satiap [[gelombang nu henteu-sinusoida]], saperti [[gelombang kotak]] atawa malah gelombang sora anu henteu teratur anu nyusun [[Speech communication|ucapan]] manusa, bisa dinyatakeun sabage sakumpulan gelombang sinusoida kalayan [[periodicity|perioda]] sarta [[frequency|frekuensi]] anu beda-beda anu dicampurkeun babarengan. Teknik ngarobah wangunan gelombang kompleks jadi komponen-komponen sinusoidana disebut [[analisis Fourier]].
 
[[Ceuli]] bisa nganyahokeun gelombang-gelombang sinus tunggal lantaran sora-sora kalayan wangunan gelombang saperti kitu kadenge "beresih" atawa "jelas" ku manusa; sababaraha sora anu nyarupaan sahiji gelombang sinus murni nyaeta [[suitan]], sahiji [[gelas kristal]] anu dipaksa ngageter ku cara ngelapkeun sahiji ramo baseuh sapanjang biwir gelas, sarta sora anu dihasilkeun ku sahiji [[garpu tala]].
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Pikeun ceuli manusa, sahiji sora anu disusun ku leuwih hiji gelombang sinus bakal kadenge "ribut" atawa bakal ngahasilkeun [[harmonik]] anu bisa dideteksi; ha lieu bisa dijelaskeun sabage sahiji [[timbre]] anu beda.
The human [[ear]] can recognize single sine waves because sounds with such a waveform sound "clean" or "clear" to humans; some sounds that approximate a pure sine wave are [[whistling]], a [[crystal glass]] set to vibrate by running a wet finger around its rim, and the sound made by a [[tuning fork]].
 
==Deret Fourier==
To the human ear, a sound that is made up of more than one sine wave will either sound "noisy" or will have detectable [[harmonics]]; this may be described as a different [[timbre]].
Dina taun 1822, [[Joseph Fourier]], saurang ahli matematika Perancis, manggihan yen gelombang-gelombang sinusoida bisa digunakeun sabage building block anu saderhana pikeun 'nyusun' sarta ngagambarkeun ampir sakabeh wangunan gelombang periodic. Prosesna disebut [[analisis Fourier]], anu ngarupakeun alat analitis anu mangfaat dina tolab ngeunaan gelombang, aliran panas, widang ilmiah sejenna, sarta teori [[pamrosesan sinyal]]. Oge tingali [[deret Fourier]] jeung [[transformasi]].
 
==Fourier seriesTingali oge==
[[Image:Waveforms.svg|thumb|400px|wangunan-wangunan gelombang [[sine wave|Sinesinus]], [[square wave|squarekotak]], [[triangle wave|trianglesegitiga]], andjeung [[sawtooth wave|sawtoothhuntu ragaji]] waveforms]]
In 1822, [[Joseph Fourier]], a French mathematician, discovered that sinusoidal waves can be used as simple building blocks to 'make up' and describe nearly any periodic waveform. The process is named [[Fourier analysis]], which is a useful analytical tool in the study of waves, heat flow, many other scientific fields, and [[signal processing]] theory. Also see [[Fourier series]] and [[Fourier transform]].
* [[SimpleGerakan harmonic motionsaderhana]]
* [[Rumus gelombang]]
* [[HelmholtzRumus equationHelmholtz]]
* [[Transformasi Fourier]]
* [[Deret harmonik (matematika)]]
* [[Deret harmonic (musik)]]
* [[PureNada tonemurni]]
* [[Gelombang sinus kajajaden]]
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== See also ==
[[Image:Waveforms.svg|thumb|400px|[[sine wave|Sine]], [[square wave|square]], [[triangle wave|triangle]], and [[sawtooth wave|sawtooth]] waveforms]]
* [[Simple harmonic motion]]
* [[Wave equation]]
* [[Helmholtz equation]]
* [[Fourier transform]]
* [[Harmonic series (mathematics)]]
* [[Harmonic series (music)]]
* [[Pure tone]]
* [[Pseudo sine wave]]
* [[Instantaneous phase]]
*Trivia- photographer [[Alexander Lauterwasser]] - has captured imagery of water surfaces set into motion by sound sources ranging from pure [[sine wave]]s to music by [[Ludwig van Beethoven]], [[Karlheinz Stockhausen]] and even [[overtone singing]].