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Johannessen, Kim – European Journal of Physics, 2011
An anharmonic solution to the differential equation describing the oscillations of a simple pendulum at large angles is discussed. The solution is expressed in terms of functions not involving the Jacobi elliptic functions. In the derivation, a sinusoidal expression, including a linear and a Fourier sine series in the argument, has been applied.…
Descriptors: Mathematics Education, Laboratory Equipment, Motion, Calculus
Johannessen, Kim – European Journal of Physics, 2010
An analytic approximation of the solution to the differential equation describing the oscillations of a simple pendulum at large angles and with initial velocity is discussed. In the derivation, a sinusoidal approximation has been applied, and an analytic formula for the large-angle period of the simple pendulum is obtained, which also includes…
Descriptors: Physics, Motion, Science Instruction, Equations (Mathematics)

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