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Figure 14.1 ​

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  Figure 14.1   ​ The figure shows a wave. -The wave from Fig. 14.1 is moving at a speed of 5 cm/s. If L<sub>1</sub> = 6 cm and L<sub>2</sub> = 5 cm, which wave equation describes the wave? A) y(x, t)  = (6 cm) sin[(6.28 s<sup>-1</sup>) t - (1.05 cm<sup>-1</sup>) x) ] B) y(x, t)  = (3 cm) sin[(12.6 s<sup>-1</sup>) t - (0.63 cm<sup>-1</sup>) x) ] C) y(x, t)  = (3 cm) sin[(6.28 s<sup>-1</sup>) t - (1.05 cm<sup>-1</sup>) x) ] D) y(x, t)  = (6 cm) sin[(3.76 s<sup>-1</sup>) t - (2.09 cm<sup>-1</sup>) x) ] Figure 14.1   Figure 14.1   ​ The figure shows a wave. -The wave from Fig. 14.1 is moving at a speed of 5 cm/s. If L<sub>1</sub> = 6 cm and L<sub>2</sub> = 5 cm, which wave equation describes the wave? A) y(x, t)  = (6 cm) sin[(6.28 s<sup>-1</sup>) t - (1.05 cm<sup>-1</sup>) x) ] B) y(x, t)  = (3 cm) sin[(12.6 s<sup>-1</sup>) t - (0.63 cm<sup>-1</sup>) x) ] C) y(x, t)  = (3 cm) sin[(6.28 s<sup>-1</sup>) t - (1.05 cm<sup>-1</sup>) x) ] D) y(x, t)  = (6 cm) sin[(3.76 s<sup>-1</sup>) t - (2.09 cm<sup>-1</sup>) x) ]
The figure shows a wave.
-The wave from Fig. 14.1 is moving at a speed of 5 cm/s. If L1 = 6 cm and L2 = 5 cm, which wave equation describes the wave?


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