A simple pendulum

A simple pendulum set-up inside a stationary lift has a period T \large T . What will be its period if the lift moves upward with an acceleration g 8 ? \dfrac{g}{8}?


Note: here g g is considered as Gravity of Earth

and T T =The period of oscillation


see also: The period of oscillation of a simple pendulum

8 × T 8\times\ T 2 5 7 × T \dfrac{2\sqrt 5}{7} \times\ T T × 4 T\times\ 4 2 2 3 × T \dfrac{2\sqrt 2}{3} \times\ T

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1 solution

Nazmus Sakib
Sep 20, 2017

T 1 T 2 = g 2 g 1 \large\frac {T_1}{T_2} = \sqrt \frac {g_2}{g_1}

or, T 1 = T 2 × g 2 g 1 \large{T_1 = T_2 \times\ \sqrt \frac {g_2}{g_1}}

or, T 1 = T × g g + g 8 \large{T_1= T \times\ \sqrt \frac {g}{g+\frac {g}{8}}}

= T × 8 9 \large=T \times\ \sqrt \frac {8}{9}

= T × 4 × 2 9 \large=T \times\ \sqrt \frac {4 \times\ 2}{9}

= 2 2 3 × T \large=\dfrac{2\sqrt 2}{3} \times\ T

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