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@buyl.riviu: Giấm trái cây nè
Buyl Rì Viu
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Region: VN
Monday 27 October 2025 01:40:03 GMT
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Fourier series show how a complicated periodic wave can be built by adding together simple sine waves with different frequencies and amplitudes. A square wave, despite its sharp corners and sudden jumps, can be approximated using a fundamental sine wave together with its odd harmonics: the 3rd, 5th, 7th, and so on. Each additional harmonic makes the result look more like a true square wave, with the flat sections becoming flatter and the transitions becoming steeper. Near each jump, small oscillations remain even as more terms are added, an effect known as the Gibbs phenomenon. This construction can also be heard. If the fundamental frequency is played as a pure sine tone, it sounds smooth and simple. Adding the odd harmonics gradually changes the character of the sound, making it brighter, sharper, and more buzzy. With enough harmonics, the combined tone approaches the distinctive electronic sound of a square wave. Fourier series therefore provide a direct connection between mathematics and sound: changing the frequencies and strengths of the sine waves changes both the shape we see and the timbre we hear. #math #sound #music #funny #physics
Kouko défal sa doome Ken douko sathie #thiounebeugbamba #mouhamed #serignetouba #salatoualanabi #khassida
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