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• 2014 USAJMO Problems/Problem 6
  ...line{CA}</math> and <math>\overline{AB}</math>, respectively. Let <math>U,V</math> be the intersections of line <math>EF</math> with line <math>MN</mat pair A, B, C, I, M, N, P, E, F, U, V, X, R;
  7 KB (1,273 words) - 18:17, 28 August 2021
• 1960 AHSME Problems
  The volume <math>V = \pi R^2H</math> is to be increased by the same fixed positive amount when
  21 KB (3,242 words) - 21:27, 30 December 2020
• 1973 AHSME Problems
  Of the following five statements, I to V, about the binary operation of averaging (arithmetic mean), <math>\text{V. Averaging has an identity element }</math>
  18 KB (2,788 words) - 13:55, 20 February 2020
• 1969 AHSME Problems/Problem 31
  ...1,1)</math> and <math>C(0,1)</math>. Let <math>u=x^2-y^2</math>, and <math>v=xy</math> be a transformation of the <math>xy</math>-plane into the <math>u ...h>x = \tfrac{v}{2}</math>, <math>u = (\tfrac{v}{2})^2 - 1</math>, so <math>v = 2\sqrt{u+1}</math>, where <math>-1 \le u \le 0</math>. That means some o
  2 KB (377 words) - 17:24, 20 June 2018
• 1969 AHSME Problems
  ...1,1)</math> and <math>C(0,1)</math>. Let <math>u=x^2-y^2</math>, and <math>v=2xy</math> be a transformation of the <math>xy</math>-plane into the <math>
  16 KB (2,662 words) - 14:12, 20 February 2020
• 1988 AHSME Problems
  ...),-sqrt(5)), W=(4+2/sqrt(5),sqrt(5)), T=(4,0), U=(4+2/sqrt(5),-4/sqrt(5)), V=(4+2/sqrt(5),1/sqrt(5)); draw(X--Y--Z--W--X^^T--V--X^^Y--U);
  17 KB (2,535 words) - 13:45, 19 February 2020
• 1987 AHSME Problems
  <math>\{V, W, X, Y, Z\}</math>. Using this correspondence, the cryptographer finds th
  16 KB (2,291 words) - 13:45, 19 February 2020
• 1983 AHSME Problems
  ...</math> to <math>A, B</math> and <math>C</math>, respectively, be <math>u, v</math> and <math>w</math>. ...est distance that <math>P</math> can be from <math>D</math> if <math>u^2 + v^2 = w^2</math>?
  15 KB (2,309 words) - 23:43, 2 December 2021
• 1978 AHSME Problems
  \text{(v) }y+a\ge x </math>
  15 KB (2,432 words) - 01:06, 22 February 2024
• 1977 Canadian MO Problems/Problem 5
  the vertex <math>V</math> to this path? MP("P",(-1,0),W);MP("V",(-.5,2.4),N);
  889 bytes (136 words) - 15:53, 7 October 2014
• 1972 AHSME Problems
  real t=pi/8;real u=7*pi/12;real v=13*pi/12; draw((ct,st)--(-ct,st)--(cos(v),sin(v)));
  17 KB (2,732 words) - 13:54, 20 February 2020
• 2007 iTest Problems/Problem 22
  \text{(V) } 2007 \quad </math>
  929 bytes (137 words) - 22:05, 10 January 2019
• 2007 iTest Problems/Problem 25
  \text{(V) } 21\qquad
  2 KB (270 words) - 14:35, 29 July 2018
• 2007 iTest Problems/Problem 50
  ...oor</math> (the greatest integer less than or equal to the volume of <math>V</math>).
  570 bytes (94 words) - 12:27, 6 April 2024
• 2007 iTest Problems/Problem 23
  <math>\text{(V) Ying} \quad
  1 KB (202 words) - 16:48, 24 November 2018
• 2007 iTest Problems/Problem 24
  \text{(V) }21 \quad
  2 KB (340 words) - 19:49, 30 June 2018
• 2014 IMO Problems/Problem 3
  label("$u$",T+(-0.1,-0.2), S); label("$v$", S+(0,-0.2), S); Denote <math>\angle{HSB}=v</math>, <math>\angle{HTD}=u</math>, <math>\angle{HSC}=s</math>, <math>\angl
  6 KB (1,071 words) - 03:58, 8 September 2018
• 1964 AHSME Problems
  .../math> and the remainder is <math>v</math>, where <math>u</math> and <math>v</math> are integers. \textbf{(D)}\ v \qquad
  19 KB (2,907 words) - 14:16, 20 February 2020
• 1956 AHSME Problems
  If <math>V = gt + V_0</math> and <math>S = \frac {1}{2}gt^2 + V_0t</math>, then <math> <math> \textbf{(A)}\ \frac{2S}{V+V_0}\qquad
  20 KB (3,039 words) - 22:44, 12 February 2021
• 1988 AHSME Problems/Problem 20
  ...),-sqrt(5)), W=(4+2/sqrt(5),sqrt(5)), T=(4,0), U=(4+2/sqrt(5),-4/sqrt(5)), V=(4+2/sqrt(5),1/sqrt(5)); draw(X--Y--Z--W--X^^T--V--X^^Y--U);
  2 KB (334 words) - 14:11, 27 February 2018

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