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THE PHYSICS OF VIBRATIONS AND WAVES

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Figure 1.4Parabolic representation of potential energy and kinetic energy of simple harmonicdifference
Figure 1.6Addition of vectors, each representing simple harmonic motion along thehere shown for x axis atangular frequency ! to give a resulting simple harmonic motion displacement x ¼ R cos ð!t þ �Þ --- t ¼ 0
Figure 1.7Superposition of two simple harmonic displacementswhenbetween the values x1 ¼ a sin ! 1t and x 2 ¼ a sin !2t !2 > !1
Figure 1.10Simple Lissajous figures produced by perpendicular simple harmonic motions ofdifferent angular frequencies
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THE PHYSICS OF VIBRATIONS AND WAVES

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