When an engine passes near to a stationary observer then its apparent frequencies occurs in the ratio 53. The velocity of engine is (velocity of sound is 340 m/s)?
Answers
Answered by
16
n1=(v/v-a)n
n2=(v/v+a)n
n1/n2=(v+a)/(v-a)
5/3=(340+a)/(340-a)
5(340-a)=3(340+a)
(5-3)340=3a+5a
2×340=8a
a= (2×340)/8
a=85m/s
Answered by
5
Dear Student,
◆ Answer -
v = 85 m/s
● Explanation -
Let v be velocity of the engine. Given that ratio of apparent frequencies is 5/3.
f1/f2 = (340+v)/(340-v)
5/3 = (340+v)/(340-v)
5 (340-v) = 3 (340+v)
1700 - 5v = 1020 + 3v
5v + 3v = 1700 - 1020
8v = 680
v = 85 m/s
Hence, velocity of engine is 85 m/s.
Thanks dear. Hope this helps you...
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