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$\bullet$ $\bullet$ A pendulum on Mars. A certain simple pendulum has a period on earth of 1.60 s. What is its period on the surface of Mars, where the acceleration due to gravity is 3.71 $\mathrm{m} / \mathrm{s}^{2}$ ?

$T_{\mathrm{m}}=2.6 \mathrm{s}$

Physics 101 Mechanics

Chapter 11

Elasticity and Periodic Motion

Equilibrium and Elasticity

Periodic Motion

Rutgers, The State University of New Jersey

University of Winnipeg

McMaster University

Lectures

04:16

In mathematics, a proof is…

04:48

In mathematics, algebra is…

02:02

A certain simple pendulum …

02:18

(I) A pendulum has a perio…

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A pendulum has a period of…

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(1) A pendulum has a perio…

02:31

$*$ Pendulum on Mars The f…

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The free-fall acceleration…

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I Astronauts on the first …

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All right. So the question was asking us what disappearance off the pendulum on surface off the Mars. Okay, so we know appear on the surface of Mars. TM is equal to two pi times square throughout. Oh, GM, our zalando pendulum gm is the gravitational constant on Mars. Well, we know the gravitational constant on Mars, which is 3.71 meter per second squared. Okay, we wasn't on the time. Here on Earth is 1 26 06 So it seems I we need to determine appearance on Mars, willing to determine the lands of pension, and we can determine the lens opinion on the time here equation on earth, which is t equals two pi times square rules. Oh, gee and G, here's a gravitational constant on earth. Okay, so you reduce our arrangement we get at El is just simply go to gee tens t e square. Oh, we're who Hi. Oh, by square. Okay. And this will give us g member was not going a meter per second squared trance, Theo, time here on earth, which is 1.60 seconds square. Okay, so over full Baesler. And this will give us the land off. The pendulum is about zero boy, 64 meter. What? So now if we plug him back totally time here on Mars equation will get TM is equal to to buy Times Square. Out was throw going 64 meaner over the gravitational constant on Mars, which is 3.71 meter per second square. And this will give us the time period on Mars is equal to and me was 2.6 second. Okay, so unless the answer for this question Thank you.

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