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Lima, F. M. S. – European Journal of Physics, 2009
To find the point between two massive spherical bodies at which their gravitational fields cancel is an apparently simple problem usually found in introductory physics textbooks. However, by noting that such a point does not exist when the distance between the spheres is small and one of the masses is much smaller than the other--e.g., between the…
Descriptors: Textbooks, Physics, Science Instruction, Equations (Mathematics)
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Foadi, James – European Journal of Physics, 2007
In the context of discrete Fourier transforms the idea of aliasing as due to approximation errors in the integral defining Fourier coefficients is introduced and explained. This has the positive pedagogical effect of getting to the heart of sampling and the discrete Fourier transform without having to delve into effective, but otherwise long and…
Descriptors: Trigonometry, Mathematical Concepts, Physics, Equations (Mathematics)
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Cenadelli, D.; Zeni, M.; Bernagozzi, A.; Calcidese, P.; Ferreira, L.; Hoang, C.; Rijsdijk, C. – European Journal of Physics, 2009
Trigonometric parallax is a powerful method to work out the distance of celestial bodies, and it was used in the past to measure the distance of the Moon, Venus, Mars and nearby stars. We set up an observation campaign for high school and undergraduate students with the purpose to measure both the Moon's and Mars' parallax. To have a large enough…
Descriptors: Undergraduate Students, Astronomy, Foreign Countries, Measurement Techniques
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Szmulowicz, Frank – European Journal of Physics, 2008
The Kronig-Penney problem is a textbook example for discussing band dispersions and band gap formation in periodic layered media. For example, in photonic crystals, the behaviour of bands next to the band edges is important for further discussions of such effects as inhibited light emission, slow light and negative index of refraction. However,…
Descriptors: Molecular Structure, Trigonometry, Quantum Mechanics, Chemistry
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Barsan, V.; Cojocaru, S. – European Journal of Physics, 2007
Applications of a simple approximation of Bessel functions of integer order, in terms of trigonometric functions, are discussed for several examples from electromagnetism and optics. The method may be applied in the intermediate regime, bridging the "small values regime" and the "asymptotic" one, and covering, in this way, an area of great…
Descriptors: Undergraduate Study, Numbers, Optics, Trigonometry