ZuoTi.Pro
Question

A standing wave is produced by a wave y1 = (2.50 cm)cos (3.07 cm-1)x − (2.33...

A standing wave is produced by a wave y1 = (2.50 cm)cos (3.07 cm-1)x − (2.33 s-1)t moving to the right and a wave y2 = (2.50 cm)cos (3.07 cm-1)x + (2.33 s-1)t moving to the left. At what location on the positive x axis along the string will the fifth antinode (beyond x = 0) be formed?

science   physics   
0 0
Add a comment Improve this question Transcribed image text
Next > < Previous
Sort answers by oldest

Homework Answers

Answer #1

wavelength, a= 2 = 2 x 10? = 2.05 cm : 5th Antmode forms at distance - sx ? = 2.5x2-05 = 5.12 cm Answer

0 0
Add a comment
Know the answer?
Add Answer to:
A standing wave is produced by a wave y1 = (2.50 cm)cos (3.07 cm-1)x − (2.33...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions

  • Adjacent antinodes of a standing wave of a string are 20.0 cm apart. A particle at...

    Adjacent antinodes of a standing wave of a string are 20.0 cm apart. A particle at an antinode oscillates in simple harmonic motion with amplitude 0.600 cm and period 0.100 s. The string lies along the +x-axis and its left end is fixed at x = 0. The string is 70.0 cm long. At time t = 0, the first antinode is at maximum positive displacement. a. Is the right end of the string fixed or free? Explain. b. Sketch...

  • 1. (a) If y1 = (2.50 cm)sin [(3.25 cm−1)x − (1.85 s−1)t] and y2 = (3.25...

    1. (a) If y1 = (2.50 cm)sin [(3.25 cm−1)x − (1.85 s−1)t] and y2 = (3.25 cm)sin [(2.15 cm−1)x + (1.25 s−1)t] cm represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.45 cm and t = 2.35 s.(2.15 cm−1)x + (1.25 s−1)t -cm (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the...

  • (a) If y1 = (2.50 cm)sin (3.30 cm−1)x − (1.85 s−1)t and y2 = (3.25 cm)sin...

    (a) If y1 = (2.50 cm)sin (3.30 cm−1)x − (1.85 s−1)t and y2 = (3.25 cm)sin (2.25 cm−1)x + (1.25 s−1)t represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.30 cm and t = 2.50 s. cm (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the superposition of the waves at x...

  • (a) If y1 = (2.50 cm)sin[(3.40 cm−1)x − (1.85 s−1)t and y2 = (3.25 cm)sin[(2.35 cm−1)x...

    (a) If y1 = (2.50 cm)sin[(3.40 cm−1)x − (1.85 s−1)t and y2 = (3.25 cm)sin[(2.35 cm−1)x + (1.25 s−1)t ] represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.30 cm and t = 2.15 s. (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the superposition of the waves at x = 1.30...

  • (a) If y1 = (2.50 cm)sin((3.20 cm−1)x − (1.85 s−1)t ) and y2 = (3.25 cm)sin((2.15...

    (a) If y1 = (2.50 cm)sin((3.20 cm−1)x − (1.85 s−1)t ) and y2 = (3.25 cm)sin((2.15 cm−1)x + (1.25 s−1)t) represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.35 cm and t = 2.05 s. (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the superposition of the waves at x = 1.35...

  • (a) If y1 = (2.50 cm)sin((3.20 cm−1)x − (1.85 s−1)t ) and y2 = (3.25 cm)sin((2.15...

    (a) If y1 = (2.50 cm)sin((3.20 cm−1)x − (1.85 s−1)t ) and y2 = (3.25 cm)sin((2.15 cm−1)x + (1.25 s−1)t) represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.35 cm and t = 2.05 s. (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the superposition of the waves at x = 1.35...

  • A generator at one end of a very long string creates a wave given by y1(x,t)...

    A generator at one end of a very long string creates a wave given by y1(x,t) (2.00 cm)*cos[(n/2)*(8.25*x5.22 s1*t)] and a generator at the other end creates the wave y2(x,t) = (2.00 cm)*cos[(n/2)*(8.25*x-5.22 s-1xt)], where x is in meters and t is in seconds for both waves Calculate the frequency of each wave Submit Answer Tries 0/99 Calculate the period of each wave Submit Answer Tries 0/99 Calculate the wavelength of each wave Submit Answer Tries 0/99 Calculate the speed...

  • (a) If y1 = (2.50 cm)sin[(3.25 cm–2)x - (1.85 s-2)t] and y2 = (3.25 cm)sin((2.40 cm-?)X...

    (a) If y1 = (2.50 cm)sin[(3.25 cm–2)x - (1.85 s-2)t] and y2 = (3.25 cm)sin((2.40 cm-?)X + (1.25 s=1)t] represent two waves moving toward each other on a string, find the superposition of the two waves at x = 1.45 cm and t = 2.45 s. cm (b) Now consider the same two waves on the same string. If they are both moving to the left instead of opposing directions, find the superposition of the waves at x = 1.45...

  • Adjacent antinodes of a standing wave on a string are 15.0 cm apart. A particle at...

    Adjacent antinodes of a standing wave on a string are 15.0 cm apart. A particle at an antinode oscillates in simple harmonic motion with amplitude 0.850 cm and period 0.0750 s. The string lies along the +x-axis and is fixed at x = 0. (a) How far apart are the adjacent nodes? (b) What are the wavelength, amplitude, and speed of the two traveling waves that form this pattern? (c) Find the maximum and minimum transverse speeds of a point...

  • The following two waves travel along a string: y1=3.67sin(40x−60t)m y2=3.67sin(40x+60t)m (Note: all answers are in positive...

    The following two waves travel along a string: y1=3.67sin(40x−60t)m y2=3.67sin(40x+60t)m (Note: all answers are in positive values) a) Write the equation for the resultant standing wave. y(x,t)=(?) cos(?t)sin⁡(?x) b) What is the amplitude at x=0.08m? ?m c) Locate the positive antinode closest to x=0m ?m

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT