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Period of a Massive Spring in Series

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A spring with constant k1k_1 and mass m1m_1 is connected in series to a massless spring with constant k2k_2. A block of mass MM is attached to the free end of the second spring. What is the period of oscillation of the block?

A

T=2πMk1k2/(k1+k2)T = 2\pi\sqrt{\dfrac{M}{k_1 k_2/(k_1 + k_2)}}

B

T=2πM(1/k1+1/k2)T = 2\pi\sqrt{M(1/k_1 + 1/k_2)}

C

T=2πM+m1/3k1k2/(k1+k2)T = 2\pi \sqrt{\dfrac{M + m_1/3}{k_1 k_2/(k_1 + k_2)}}

D

T=2π(M+m1)(1/k1+1/k2)T = 2\pi\sqrt{(M + m_1)(1/k_1 + 1/k_2)}

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