Small-angle approximation: Difference between revisions

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'''Small -angle approximation''' is a useful simplification of the laws of [[trigonometry]] which is only approximately true for finite angles, but correct in the [[limit (mathematics)|limit]] as the angle approaches zero. It involves [[linearization]] of the trigonometric functions (truncation of their [[Taylor series]]) so that, when the angle ''x'' is measured in [[radian]]s,
 
:<math>\sin x \simeq x</math>