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- Q3284444 subject Q5443526.
- Q3284444 subject Q7007340.
- Q3284444 abstract "A tautochrone or isochrone curve (from Greek prefixes tauto- meaning same or iso- equal, and chrono time) is the curve for which the time taken by an object sliding without friction in uniform gravity to its lowest point is independent of its starting point. The curve is a cycloid, and the time is equal to π times the square root of the radius over the acceleration of gravity. The tautochrone curve is the same as the brachistochrone curve for any given starting point.".
- Q3284444 thumbnail Tautochrone_curve.gif?width=300.
- Q3284444 wikiPageExternalLink docviewer?did=02260001&seq=9.
- Q3284444 wikiPageExternalLink index.html.
- Q3284444 wikiPageExternalLink TautochroneProblem.html.
- Q3284444 wikiPageWikiLink Q1137941.
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- Q3284444 wikiPageWikiLink Q5443526.
- Q3284444 wikiPageWikiLink Q670036.
- Q3284444 wikiPageWikiLink Q673166.
- Q3284444 wikiPageWikiLink Q7007340.
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- Q3284444 wikiPageWikiLink Q8084.
- Q3284444 wikiPageWikiLink Q835975.
- Q3284444 wikiPageWikiLink Q93344.
- Q3284444 comment "A tautochrone or isochrone curve (from Greek prefixes tauto- meaning same or iso- equal, and chrono time) is the curve for which the time taken by an object sliding without friction in uniform gravity to its lowest point is independent of its starting point. The curve is a cycloid, and the time is equal to π times the square root of the radius over the acceleration of gravity. The tautochrone curve is the same as the brachistochrone curve for any given starting point.".
- Q3284444 label "Tautochrone curve".
- Q3284444 depiction Tautochrone_curve.gif.
