A platinum wire that is 1.20 m long has a radius of 0.500 mm and is fixed at both ends. It's frequency is 512Hz and it has a wavelength of 2/3 its length. The density of platinum is 21.4 x 10³ kg/m3. What is the tension in the wire?
A platinum wire that is 1.20 m long has a radius of 0.500 mm and is fixed at both ends. It's frequency is 512Hz and it has a wavelength of 2/3 its length. The density of platinum is 21.4 x 10³ kg/m3. What is the tension in the wire?
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![A platinum wire that is 1.20 m long has a radius of 0.500 mm and is fixed at both ends. It's
frequency is 512Hz and it has a wavelength of 2/3 its length. The density of platinum is 21.4 x
10³ kg/m3. What is the tension in the wire?
A 6.0-m wire with a mass of 50 g, is under tension. A transverse wave, for which the frequency is 810 Hz,
the wavelength is 0.40 m, and the amplitude is 4.0 mm, is propagating on the wire. How long does it
take a crest of the wave to travel the length of the wire?
The vertical displacement y(x,t) of a string stretched along the horizontal x-axis is given by y(x,t)
= (6.00 mm) cos[(3.25 m-1)x - (7.22 rad/s)]. Identify the string's wavelength and period. Find
the speed of the wave. Find the maximum transverse speed for a point on the string.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F719379d8-8444-4e5c-8cca-74b1aa476dfd%2F615a9066-b072-4b96-8941-8bc2f7472ed2%2Ff7oxsyz_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A platinum wire that is 1.20 m long has a radius of 0.500 mm and is fixed at both ends. It's
frequency is 512Hz and it has a wavelength of 2/3 its length. The density of platinum is 21.4 x
10³ kg/m3. What is the tension in the wire?
A 6.0-m wire with a mass of 50 g, is under tension. A transverse wave, for which the frequency is 810 Hz,
the wavelength is 0.40 m, and the amplitude is 4.0 mm, is propagating on the wire. How long does it
take a crest of the wave to travel the length of the wire?
The vertical displacement y(x,t) of a string stretched along the horizontal x-axis is given by y(x,t)
= (6.00 mm) cos[(3.25 m-1)x - (7.22 rad/s)]. Identify the string's wavelength and period. Find
the speed of the wave. Find the maximum transverse speed for a point on the string.
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