A rod of mass m and length l hinged at one end is connected by two springs of spring constants k1 and k2 so that it is horizontal at equilibrium. The angular frequency of the system is (in rad/s) [Take l=1 m,b=12√2 m,k1=16 N/m,k2=1 N/m,m=164 kg]

A rod of mass m and length l hinged at one end is connected by two spr

1.	A rod of mass m and length l hinged at one end is connected by two springs of spring constants k1 and k2 so that it is horizontal at equilibrium. The angular frequency of the system is (in rad/s) [Take l=1 m,b=12√2 m,k1=16 N/m,k2=1 N/m,m=164 kg]
Answer» A rod of mass $m$ and length $l$ hinged at one end is connected by two springs of spring constants $k_{1}$ and $k_{2}$ so that it is horizontal at equilibrium. The angular frequency of the system is (in $rad/s$ ) [ $Take l = 1 m, b = \frac{1}{2 \sqrt{2}} m, k_{1} = 16 N/m, k_{2} = 1 N/m, m = \frac{1}{64} kg$ ]

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A rod of mass m and length l hinged at one end is connected by two springs of spring constants k1 and k2 so that it is horizontal at equilibrium. The angular frequency of the system is (in rad/s) [Take l=1 m,b=12√2 m,k1=16 N/m,k2=1 N/m,m=164 kg]

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