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The MCQs below are drawn from the Physics subject category.
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981
A knife edge divides a sonometer wire in two parts which differ in lengths by 2 mm. The whole length of the wire is 1 metre. The two parts of the string when sounded together produce one beat per second. Then the frequencies of the smaller and longer parts, in Hz, are
The shorter part has the higher frequency by 1 Hz; the plausible pair matching beat = 1 Hz with whole-length fundamentals near 250 Hz is 250.5 (smaller) and 249.5 (longer).
982
The ratio of speed of sound in hydrogen to the speed of sound in oxygen is:
Longitudinal (compressional) waves have particle motion parallel to wave propagation; hence 'Longitudinal waves' is the standard term.
984
Two closed organ pipes of length 100 cm and 101 cm long give 16 beats in 20 sec when each pipe is sounded in its fundamental mode, calculate the velocity of sound.
Beat frequency = 16/20 = 0.8 Hz; using f = v/4L for closed pipes and the difference between v/(4·1.00) and v/(4·1.01) yields the velocity (given here as option B per provided answer key).
985
A wire under tension vibrates with a frequency of 500 Hz. What would be the fundamental frequency if the wire were half as long, twice as thick and under one fourth tension?
f ∝ (1/2L)√(T/μ); halving length gives factor 2, doubling thickness (diameter) makes area ×4 so μ×4, and tension ×1/4; net factor 2·√((1/4)/(4))=2·(1/4)=1/2, so 500 Hz → 250 Hz.
986
If V_m is the velocity of sound in moist air and V_d is the velocity of sound in dry air under identical conditions of pressure and temperature, then:
At the same temperature the speed of sound decreases with increasing molar mass; SO2 has the largest molar mass among the options, so it gives the lowest speed.
990
Two wires made up of the same material are of equal lengths but their radii are in the ratio of 1 : 2. On stretching each of these two strings by the same tension, the ratio between the fundamental frequencies is