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 $$f = C\,{m^x}{K^y}$$; where $$C$$ is a dimensionless quantity. The value of $$x$$ and $$y$$ are

Question

Accepted Answer

$$x =  - \frac{1}{2},\,y = \frac{1}{2}$$

Answer

$$x = \frac{1}{2},\,y = \frac{1}{2}$$

Answer

$$x =  - \frac{1}{2},\,y =  - \frac{1}{2}$$

Answer

$$x = \frac{1}{2},\,y =  - \frac{1}{2}$$

Units and Measurements

Question: 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 \[f = C\,{m^x}{K^y}\]; where \[C\] is a dimensionless quantity. The value of \[x\] and \[y\] are

Units and Measurements

Question: 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 \[f = C\,{m^x}{K^y}\]; where \[C\] is a dimensionless quantity. The value of \[x\] and \[y\] are

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