The frequency of vibration ′f′ of a mass ′m′ suspended from a spring of spring constant K is given by a relation of this type, f=CmxKy; where C is a dimensionless quantity. The value of x and y are
x=12,y=12
x=−12,y=−12
x=12,y=−12
x=−12,y=12
A
x=12,y=12
B
x=−12,y=12
C
x=12,y=−12
D
x=−12,y=−12
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Solution
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The correct option is Dx=−12,y=12 The frequency of oscillation spring mass system =12π√km
Where, k=spring constant
and m=mass with spring
And given frequency, f=cmxky
Comparing above two frequency we get x=−12,y=12
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