A longitudinal wave is represented by the equation z(z, t) = -2.0 cm sin(1.200 rad/s t-20 m-1 2). Another longitudinal wave is represented by equation ztz, t) = +2.0 cm sin(1,200 radis t+ 20 m-1 z). What is the equation that represents the superposition of the two waves? Multiple Choice ztz. -40 cm costl200 radis t sin20 m-12) tz. t =-20 cm costn.200 radis t sin(20 m2) ztz. 0-40 cm cos(L200 radis sin20 m)

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Chapter1: Units, Trigonometry. And Vectors
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A longitudinal wave is represented by the equation z(z, t) = -2.0 cm sin(1,200 rad/s t-20 m-12). Another longitudinal wave is represented by the
equation z(z, 1) = +2.0 cm sin(1,200 rad/s t+ 20 m- z). What is the equation that represents the superposition of the two waves?
Multiple Choice
ztz. -40 cm costl.200 radis t) sin(20 m-12)
ztz, 1 =-20 cm cost1.200 radis tj sin/20 m-12)
Iz. 0- -40 cm costt200 rad's t) sin(20 m)
zt. 1n - +40 cm cos1.200 radis () cos20 m
Transcribed Image Text:A longitudinal wave is represented by the equation z(z, t) = -2.0 cm sin(1,200 rad/s t-20 m-12). Another longitudinal wave is represented by the equation z(z, 1) = +2.0 cm sin(1,200 rad/s t+ 20 m- z). What is the equation that represents the superposition of the two waves? Multiple Choice ztz. -40 cm costl.200 radis t) sin(20 m-12) ztz, 1 =-20 cm cost1.200 radis tj sin/20 m-12) Iz. 0- -40 cm costt200 rad's t) sin(20 m) zt. 1n - +40 cm cos1.200 radis () cos20 m
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