Numerical - Standing Waves Two waves traveling in opposite directions produce a standing wave. The individual wave functions are yı = (4.0cm) sin(3.0x – 2.0t) andy, = (4.0cm) sin(3.0x + 2.0t) %3D 1. Find the amplitude of the simple harmonic motion of the element of the medium located at x = 2.3 cm. II. Find the positions of the nodes and antinodes if one end of the string is at x = 0. III. What is the maximum value of the position in the simple harmonic motion of an element located at an antinode?

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Numerical - Standing Waves
Two waves traveling in opposite directions produce a standing wave.
The individual wave functions are
Yı = (4.0cm) sin(3.0x – 2.0t) andy, = (4.0cm) sin(3.0x + 2.0t)
%3D
1. Find the amplitude of the simple harmonic motion of the element of the medium
located at x = 2.3 cm.
II. Find the positions of the nodes and antinodes if one end of the string is at x = 0.
III. What is the maximum value of the position in the simple harmonic motion of an
element located at an antinode?
Transcribed Image Text:Numerical - Standing Waves Two waves traveling in opposite directions produce a standing wave. The individual wave functions are Yı = (4.0cm) sin(3.0x – 2.0t) andy, = (4.0cm) sin(3.0x + 2.0t) %3D 1. Find the amplitude of the simple harmonic motion of the element of the medium located at x = 2.3 cm. II. Find the positions of the nodes and antinodes if one end of the string is at x = 0. III. What is the maximum value of the position in the simple harmonic motion of an element located at an antinode?
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