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A thin uniform vertical rod of mass m an...

A thin uniform vertical rod of mass `m` and length `l` pivoted at point `O` is shown in Fig. The combined stiffness of the springs is equal to `k`. The mass of the springs is negligible. The angular frequency of small oscillation is

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A thin uniform vertical rod of mass m and length l pivoted at point O is shown is Fig. The combined stiffness of the springs is equal to k . The mass of the spring is negligible. Te frequency of small oscillation is .

A thin uniform vertical rod of mass m and length l pivoted at point O is shown is Fig. The combined stiffness of the springs is equal to k . The mass of the spring is negligible. Te frequency of small oscillation is .

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If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))

If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))

If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))

Find the frequency of small oscillations of thin uniform vertical rod of mass m and length l hinged at the point O.

A uniform disc of mass m and radius R is pivoted smoothly at its centre of mass. A light spring of stiffness k is attached with the dics tangentially as shown in the Fig. Find the angular frequency in (rad)/(s) of torsional oscillation of the disc. (Take m=5kg and K=10(N)/(m) .)

A uniform disc of mass m and radius R is pivoted smoothly at its centre of mass. A light spring of stiffness k is attached with the dics tangentially as shown in the Fig. Find the angular frequency in (rad)/(s) of torsional oscillation of the disc. (Take m=5kg and K=10(N)/(m) .)

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