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  • The greatest monthly drop in price occurred during ...ore, <math> \boxed{\text{(B)}\ \text{March}} </math> has the largest price drop.
    1 KB (176 words) - 12:27, 27 June 2023
  • From <math>C</math>, drop a perpendicular to line <math>k</math>, and let this point be <math>D</math
    2 KB (293 words) - 21:24, 21 December 2011
  • Drop the altitude <math>h</math> from <math>B</math> through <math>AD</math>, an
    2 KB (275 words) - 20:37, 24 March 2023
  • Drop a perpendicular line from <math>A</math> to the line of <math>EF</math> tha
    9 KB (1,451 words) - 10:01, 27 December 2022
  • ..., we have <math>164=8(\frac{BC+AD}{2})</math>. Thus <math>BC+AD=41</math>. Drop perpendiculars from <math>B</math> to <math>AD</math> and from <math>C</mat
    1 KB (198 words) - 10:37, 14 June 2024
  • ...CE = \angle ECD = \angle ECA = \tfrac 13 \cdot 90^\circ = 30^\circ</math>. Drop the altitude from <math>D</math> to <math>CB</math> and call the foot <math
    9 KB (1,523 words) - 12:23, 7 September 2022
  • Drop the perpendicular from <math> P </math> to <math> T'Q </math> and let the f
    2 KB (337 words) - 12:44, 5 July 2013
  • Drop perpendiculars from <math>A</math> and <math>B</math>; then the triangle <m
    2 KB (271 words) - 07:42, 22 October 2014
  • Splitting: Drop perpendiculars from <math>B</math> and <math>C</math> to the x-axis to divi
    4 KB (592 words) - 22:19, 2 November 2023
  • ...45^\circ</math> angle and a <math>30^\circ</math> angle. This allows us to drop an altitude from point <math>P</math> for <math>\triangle RPQ</math> which
    9 KB (1,490 words) - 02:25, 2 May 2024
  • ...rline{BM}</math> is a median, so <math>\overline{AM}=\overline{MC}</math>. Drop an altitude from <math>M</math> to <math>\overline{HC}</math>, adding point
    2 KB (221 words) - 18:04, 21 October 2018
  • Let us just drop the perpendicular from <math>B</math> to <math>AC</math> and label the poin
    11 KB (1,442 words) - 19:28, 21 October 2023
  • If we drop an altitude from <math>E</math> to <math>\overline{DC}</math>, and call the
    4 KB (631 words) - 09:08, 13 April 2023
  • Proof: Drop perpendiculars of triangles <math>HJI</math> and <math>JIF</math> to line < Drop altitudes from <math>P</math> down to <math>\overline{DF}</math> and <math>
    9 KB (1,411 words) - 19:51, 25 July 2023
  • Since all we care about is the sum of the digits, we can drop the <math>0</math>'s.
    4 KB (612 words) - 22:42, 2 August 2021
  • ...ath>\angle EFD=180^{\circ}-(120^{\circ}+30^{\circ})=30^{\circ}</math>. Now drop the altitude from <math>E</math> of <math>\triangle DEF</math>, forming two WLOG, let <math>AD = 1</math> and <math>DC = 2</math>. Furthermore, drop an an altitude from <math>F</math> to <math>CD</math>, which meets <math>CD
    3 KB (536 words) - 21:02, 31 October 2022
  • ...>\sin^2{\angle BEA}</math>, we construct <math>\triangle BDE</math>. Also, drop a perpendicular from <math>D</math> to <math>\overline{EA}</math>, and call Now drop a perpendicular from <math>B</math> to <math>\overline{EA}</math>, and call
    5 KB (854 words) - 20:02, 4 September 2021
  • Then, if we drop a perpendicular from <math>H</math> to <math>BC</math> at <math>L</math>, W
    9 KB (1,404 words) - 21:07, 13 October 2023
  • ...e circle switches from being on <math>AB</math> to <math>BC</math>). Then, drop the perpendiculars as shown.
    3 KB (420 words) - 11:10, 18 July 2020
  • First, drop perpendiculars from points <math>A</math> and <math>B</math> to segment <ma
    2 KB (308 words) - 19:01, 9 March 2020

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