- #1
Coco12
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Homework Statement
if a pendulum has a period of .36s on Earth, what would its period be on the moon
Homework Equations
T=2pi sqrt l/g
The Attempt at a Solution
How do u go about solving thAt without length?
Coco12 said:How do u go about solving thAt without length?
Coco12 said:Is the gravity of the moon 1/6 of the earth?
You forgot the square root?Coco12 said:you square them so l cancel leaving you with 1/6g/g .. However I'm not getting the right answer(.88s)
nasu said:You forgot the square root?
Yeah I think Coco is saying that the textbook answer is 0.88s but Coco does not get this answer him/her? self. As tiny-tim is saying, Coco should go through the steps carefully to get the right answer. Also, squaring it is not necessary. It is possible to get the answer by taking stuff all under the same square root.nil1996 said:No, the answer comes 0.88s.
Simple harmonic motion period is the time it takes for one complete cycle of motion in a system that follows the rules of simple harmonic motion. It is typically denoted as T and measured in seconds.
The period of a simple harmonic motion can be calculated using the formula T = 2π√(m/k), where m is the mass of the object and k is the spring constant of the system.
The period of simple harmonic motion is affected by the mass of the object, the spring constant of the system, and the amplitude of the motion. A larger mass or smaller spring constant will result in a longer period, while a larger amplitude will result in a shorter period.
The frequency of simple harmonic motion is the inverse of its period, meaning that as the period increases, the frequency decreases and vice versa. The relationship between period and frequency is described by the equation f = 1/T.
Some common examples of simple harmonic motion include the motion of a pendulum, a mass on a spring, and a vibrating guitar string. These examples follow the rules of simple harmonic motion, with a constant period and amplitude.