Reflection from an Open End
Trending Questions
The equation of a wave travelling on a string stretched along the X-axis is given by
y=Ae−(xa+tT)2.
(a) Write the dimensions of a and T. (b) Find the wave speed. (c) In which direction is the wave travelling ? (d) Where is the maximum of the pulse located at t = T ? At t = 2T ?
- √hv(2m)
- √hvm
- √2hvm
- 2√hvm
What are the applications of sound?
(Use sin(6.9)=0.57 if required.)
- The maximum displacement of the motion at x=2.3 cm is 4.63 cm
- The maximum displacement of the motion at x=2.3 cm is 5.32 cm
- Nodes are formed at x values given by 0, π3, 2π3, π, 4π3, …
- Antinodes are formed at x values given by π6, π2, 5π6, 7π6, …
- RA=RB
- RA>RB
- RB>RA
- Information insufficient
A wave pulse passing on a string with a speed of 40 cm s−1 in the negative x-direction has its maximum at x = 0 at t = 0. Where will this maximum be located at t = 5 s ?
- 10/9
- 11/10
- (11 / 10)2
- (9 / 10)2
- Rarefaction
- Sound wave disappears.
- Compression
- Both (a) and (b)
What are analog signals?
- 97 Hz
- 105 Hz
- 98 Hz
- 103 Hz
A cylindrical metal tube has a length of 50 cm and is , open at both ends. Find the frequencies between 1000 Hz and 2000 Hz at which the air column in the tube can resonate. Speed of sound in air is 340ms−1.
A string of linear mass density 0.5 g cm−1 and a total length 30 cm is tied to a fixed wall at one end and to a frictionless ring at the other end. The ring can move on a vertical rod. A wave pulse is produced on the string which moves towards the ring at a speed of 20 cms−1. The pulse is symmetric about its maximum which is located at a distance of 20 cm from the end joined to the ring. Assuming that the wave is reflected from the ends without loss of energy, find the time taken by the string to regain its shape.
None of these
2 sec
1sec
4 sec
Power dissipation is maximum
At peak
At resonance
At
At
> 332ms−1
- =332ms−1
- < 332ms−1
- None of these
A string of linear mass density 0.5 g cm−1 and a total length 30 cm is tied to a fixed wall at one end and to a frictionless ring at the other end (figure 15-E4). The nng can move on a vertical rod. A wave pulse is produced, on the string which moves towards the ring at a speed of 20 cm s−1. The pulse is symmetric about its maximum, which is located at a distance of 20 cm from the end joined to the ring. (a) Assuming that the wave is reflected from the ends without loss of energy, find the time taken by the string to regain its shape. (b) The shape of the string changes periodically with time.Find this time period. (c) What is the tension in the string ?
- frequency of sound wave
- amplitude of sound wave
- waveform of sound wave
- wavelength of sound wave
In class, while teaching Huygens principle we were taught that a tertiary wavelet exist inner to the original wavefront. But while reading the text I got a notion that backwave doesn't exist. So does it really exist? If not, why doesn't it exist?
Three resonant frequencies of a string are 90, 150 an 210 Hz. (a) Find the highest possible funclamera frequency of vibration of this string. (b) Which harmonics of the fundamental are the given frequencies ? (c) Which overtones are these frequencies ? (d) If the length of the string is 80 cm, what would be the speed of a transverse wave on this string?
[Assume, medium is stationary]
What is meant by coherence?
What are the two types of coherence?
Statement-2 : The phase of the wave changes by when reflected at the open end.
- Both the statements are true but statement-2 is not the correct explanation of statement-1
- Statement-1 is true and statement-2 is false
- Both the statements are true and statement-2 is the correct explanation of statement-1
- Statement-1 is false and statement-2 is true
(a) longitudinal stationary waves
(b) longitudinal travelling waves
(c) transverse stationary waves
(d) transverse travelling waves.
- 330 m/s
- 342 m/s
- 324 m/s
- 360 m/s