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  • (''Zuming Feng, Zhonghao Ye'') Let <math>ABCD</math> be a quadrilateral, and let <math>E</math> and <ma ...</math> because <math>FTY</math> tends both arcs <math>YF</math> and <math>YE</math>.
    5 KB (986 words) - 22:46, 18 May 2015
  • ...ngle A, \frac {AE}{GE} = \frac {IE}{IG'} = 3 \implies GY||AO', \frac {O'E}{YE} = 3, \frac {GG'}{G'Y} = \frac {AI}{IO'}.</math>
    59 KB (10,203 words) - 04:47, 30 August 2023
  • ...and <math>BD=BX</math>. Let <math>E</math> be on <math>YC</math> and <math>YE=YB</math>, then <cmath>AD=AB+BD=AB+BX=AY+YB=AE</cmath>
    4 KB (705 words) - 07:41, 26 February 2024
  • ...le ABX</math> is congruent to <math>\triangle YEZ</math>. We now get <math>YE=AB=40</math>.
    9 KB (1,451 words) - 10:01, 27 December 2022
  • Let <math>a=xe^{iA}</math>, <math>b=ye^{iB}</math>, <math>c=ze^{iC}</math> be numbers in the complex plane.
    2 KB (347 words) - 11:20, 6 May 2017
  • <cmath> (YE) \cdot (ME) = TTT</cmath>
    18 KB (2,788 words) - 13:55, 20 February 2020
  • <math>\because</math> <math>YE \parallel AD</math>, <math>\quad \therefore</math> <math>\triangle EYX \si
    8 KB (1,322 words) - 03:24, 7 October 2023
  • <cmath> (YE) \cdot (ME) = TTT</cmath>
    870 bytes (137 words) - 14:04, 20 February 2020
  • ...ngle A, \frac {AE}{GE} = \frac {IE}{IG'} = 3 \implies GY||AO', \frac {O'E}{YE} = 3, \frac {GG'}{G'Y} = \frac {AI}{IO'}.</math>
    3 KB (576 words) - 16:41, 23 November 2022
  • <cmath>YL\cdot YD=YF\cdot YE.</cmath> <cmath>YC\cdot YA=YF\cdot YE.</cmath>
    4 KB (706 words) - 05:37, 13 January 2024