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Question 167644: The period of a pendulum is the amount of time it takes for the pendulum to complete one swing, returning to its original position. A pendulum's period varies directly as the square root of the pendulum's length and inversely as the square root of the acceleration due to gravity.

Question 1026264: The formula T = 2π√(l/g) relates a pendulum's period, T, in seconds (the time it takes to swing back and forth) to its length, l, in centimeters using g, the gravitational acceleration of 981 cm/sec^2. How long would the pendulum have to be (to the nearest tenth of a centimeter) to make a pendulum with the given period? QUESTION:

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5. Notice that the formula for the period of a pendulum does not include amplitude. This is because the formula is only an approximation of the true motion of a pendulum. The pendulum is modeled as a... Posted 11 months ago

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i am trying to find potential and kinetic energy of a pendulum i found the pe the mass was .1 kg x 9.8 gravity height .155 m the question is calculate the ke of pendulum at its lowest point using the formula mgh=1/2mv 2

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A 20 g rifle bullet traveling 225 m/s buries itself in a 3.2 kg pendulum hanging on a 2.5 m long string, which makes the pendulum swing upward in an arc. Determine the vertical and horizontal components of the pendulum&#39;s displacement 8,762 results, page 8

archive.org/stream/planesphericaltr00mori/planesphericaltr00mori_djvu.txt

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Acceleration due to gravity on the surface of Mars is g=3.7 m/s^2. If the period of a pendulum is 1s on Earth's surface, what woujld be the same pendulum's period on Mars?

archive.org/stream/acoursemathemat00dalbgoog/acoursemathemat00dalbgoog_djvu.txt

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