Difference between revisions of "Double angle identities"

(Created page with "The trigonometric double-angle identities are easily derived from the angle addition formulas by just letting <math>x = y</math>. Doing so yields: * <math>\sin (2x) = 2\sin (...")
 
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==If This Doesn't Makes Any Sense:==
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Please Try to Proof it on your own, or try using a Youtube Video, It really helps.
  
 
==See Also==
 
==See Also==
 
* [[Trigonometric identities]]
 
* [[Trigonometric identities]]

Revision as of 19:58, 4 February 2025

The trigonometric double-angle identities are easily derived from the angle addition formulas by just letting $x = y$. Doing so yields:

  • $\sin (2x) = 2\sin (x) \cos (x)$
  • $\cos (2x) = \cos^2 (x) - \sin^2 (x)$
  • $\tan (2x) = \frac{2\tan (x)}{1-\tan^2 (x)}$

This article is a stub. Help us out by expanding it.

If This Doesn't Makes Any Sense:

Please Try to Proof it on your own, or try using a Youtube Video, It really helps.

See Also