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  • ...a,b,c</math> such that <math>ab + bc + ca = 0</math> we have the following relations
    2 KB (373 words) - 00:52, 19 November 2023
  • ...} n^2</math>. Let <math>N=f(11)+f(13)+f(14)</math>. Which of the following relations is true?
    694 bytes (106 words) - 20:43, 25 August 2022
  • recurrence relations:
    11 KB (1,889 words) - 13:45, 4 July 2013
  • ...h> and <math> \overline{EC}</math> are drawn. Which of the following angle relations is true?
    25 KB (3,872 words) - 14:21, 20 February 2020
  • We have the following divisibility relations, <cmath>ab^2+b+7|a^2b+a+b|b(a^2b+a+b)=a^2b^2+ab+b^2</cmath>
    947 bytes (169 words) - 04:20, 16 August 2011
  • It is easy to see that we have the following recursive relations: <math>a_n = 3a_{n-1}^2, b_n = 3b_{n-1}^2+2b_{n-1}+1</math>.
    1 KB (250 words) - 17:33, 7 April 2012
  • which gets us the same relations (for <math>n\leq 32</math>).
    8 KB (1,348 words) - 09:44, 25 June 2022
  • First, Vieta's relations give <math>a+b+c+d = -1 , ab+ac+ad+bc+bd+cd=0, abc+abd+acd+bcd=0, abcd = -1
    1 KB (212 words) - 22:46, 20 September 2022
  • For the sake of convenience in determining recurrence relations, we define another type of board with two <math>1\times n</math> boards whe We can determine reccurence relations for <math>s_n</math>, <math>t_n</math>, and <math>u_n</math> in terms of ea
    14 KB (2,076 words) - 20:29, 10 July 2023
  • ...5a+3 \equiv 3 \pmod 9</math>. So 6 mod 9 case is eliminated from the above relations of congruences
    9 KB (1,494 words) - 02:45, 10 May 2024
  • Since <math>kQ(x)</math> satisfies these relations as well, and <math>kq_m=kQ(m)</math>,
    3 KB (502 words) - 15:27, 11 May 2018
  • <math> \textbf{(E)}\ \text{none of the above relations are true} </math> ...-All of the relationships don't work so we must choose the last choice, no relations.
    2 KB (321 words) - 15:48, 10 September 2018
  • ...h> and <math> \overline{EC}</math> are drawn. Which of the following angle relations is true?
    996 bytes (169 words) - 06:21, 3 October 2014
  • A woman, her brother, her son and her daughter are chess players (all relations by birth). The worst player's twin (who is one of the four players) and the
    16 KB (2,512 words) - 04:48, 27 November 2021
  • ...positive reals <math>x</math>, <math>y</math>, <math>z</math> satisfy the relations
    31 KB (4,811 words) - 00:02, 4 November 2023
  • So we got these three relations
    6 KB (962 words) - 00:39, 1 September 2021
  • By Girard's relations (also called Vieta's formulas or Newton's identities),
    650 bytes (110 words) - 14:25, 11 January 2018
  • ...the prism is symmetrical) to all the other 11 vertices. Using Pythagorean relations, we find that the distances are <math>1</math>, <math>\sqrt{3}</math>, <mat
    6 KB (1,023 words) - 10:38, 21 November 2023
  • ...</math>, we have <math>x_n=180^\circ-2x_{n-1}</math> (identical recurrence relations can be derived for <math>y_n</math> and <math>z_n</math>). To find an expli
    5 KB (933 words) - 22:23, 2 January 2024
  • ...a,b,c</math> such that <math>ab + bc + ca = 0</math> we have the following relations
    3 KB (488 words) - 04:36, 21 February 2021

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