A tuning fork of unknown frequency makes $3\,beats/sec$ with a standard fork of frequency $384\,Hz$ . The beat frequency decreases when a small piece of wax is put on the prong of the first. The frequency of the fork is .... $Hz$
Medium
Download our app for free and get started
answer $: 387 H z$
beats $=\left|f_{1}-f_{2}\right|$
since on adding wax to unknown tuning fork the frequency $f_{1}$ reduced
and also beats reduced this means that $f_{1}>f_{2}$
$f_{1}-384=3$
$f_{1}=387 H z$
Download our app
and get started for free
Experience the future of education. Simply download our apps or reach out to us for more information. Let's shape the future of learning together!No signup needed.*
A police car moving at $22 m/s$, chases a motorcyclist. The police man sounds his horn at $176 Hz$, while both of them move towards a stationary siren of frequency $165 Hz$. Calculate the speed of the motorcycle, if it is given that he does not observes any beats .... $m/s$
Equation of the progressive wave is given by : $y = a\sin \pi (40t - x)$ where $a$ and $x$ are in metre and $t$ in second. The velocity of the wave is ..... $m/s$
The equation of a stationary wave along a stretched string is given by $y = 5\,sin\, \frac{2\pi }{3}x\, cos\, 40\pi t$ where $x$ and $y$ are in $cm$ and $t$ is in $s$. The separation between two adjacent nodes is ..... $cm$
Consider ten identical sources of sound all giving the same frequency but having phase angles which are random. If the average intensity of each source is ${I_0}$, the average of resultant intensity $I$ due to all these ten sources will be
Two vibrating tuning forks produce progressive waves given by ${Y_1} = 4\sin 500\pi t$ and ${Y_2} = 2\sin 506\pi t.$ Number of beats produced per minute is
An open organ pipe of length $l$ is sounded together with another organ pipe of length $l + x$ in their fundamental tones $(x < < l)$. The beat frequency heard will be (speed of sound is $v$) :
The equation of displacement of two waves are given as ${y_1} = 10\sin \left( {3\pi t + \frac{\pi }{3}} \right)$; ${y_2} = 5(\sin 3\pi t + \sqrt 3 \cos 3\pi t)$. Then what is the ratio of their amplitudes