Question
If distance between the wheel and mirror is ' $d$ ' then the velocity of light is : (Given that $m$ be the number of teeth and ' $n$ ' the number of revolutions made in one second).(a) $\mathrm{mnd}$(b) $2 \mathrm{mnd}$(c) $3 \mathrm{mnd}$(d) $4 \mathrm{mnd}$
Step 1
Step 1: First, we are given that the distance between the wheel and the mirror is $d$, the number of teeth is $m$, and the number of revolutions made in one second is $n$. Show more…
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In an experiment to measure the speed of light by Fizeau's apparatus, following data are used: Distance between the mirrors $=12 \cdot 0 \mathrm{~km}$, Number of teeth in the wheel $=180$. Find the minimum angular speed of the wheel for which the image is not seen.
The apparatus used by the French scientist Armand Fizeau in 1849 for measuring the speed of light is illustrated in $v$ Fig. $26.19 .$ Teeth on a rotating wheel periodically interrupt a beam of light. The flashes of light travel to a plane mirror and are reflected back to an observer. Show that if the wheel is rotated at just the right frequency $f$, the light passing through one gap reaches the mirror and is reflected to the observer through the very next gap. When $f$ is adjusted so this happens, show that the speed of light is given by $c=2 f N L,$ where $N$ is the number of gaps in the wheel, $f$ is the frequency (in revolutions per second) made by the rotating wheel, and $L$ is the distance between the wheel and the mirror.
What are the three lowest angular speeds for which the wheel in Fizeau's apparatus (Fig. 22.13) allows the reflected light to pass through to the observer? Assume the distance between the notched wheel and the mirror is $8.6 \mathrm{~km}$ and that there are 5 notches in the wheel.
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