
Recent Posts
 A^2 = B^3 + C^3
 Set {4,b,c,d,e} such that the product of any two of them increased by 1 is a square
 smallest integer whose first n multiples all contain a 3
 Set {3,b,c,d,e} such that the product of any two of them increased by 1 is a square
 Set {2,b,c,d,e} such that the product of any two of them increased by 1 is a square
Recent Comments
Archives
 February 2017
 January 2017
 December 2016
 November 2016
 October 2016
 September 2016
 August 2016
 July 2016
 June 2016
 May 2016
 April 2016
 March 2016
 February 2016
 January 2016
 December 2015
 November 2015
 October 2015
 September 2015
 August 2015
 July 2015
 June 2015
 May 2015
 April 2015
 March 2015
 February 2015
 January 2015
 December 2014
 November 2014
 October 2014
 September 2014
 August 2014
 July 2014
 June 2014
 May 2014
 April 2014
 March 2014
 February 2014
 January 2014
 December 2013
 November 2013
 October 2013
 September 2013
 August 2013
 July 2013
 June 2013
 May 2013
 April 2013
 March 2013
 February 2013
 January 2013
 December 2012
 November 2012
 October 2012
 September 2012
 August 2012
 July 2012
 June 2012
 May 2012
 April 2012
 March 2012
 February 2012
 January 2012
Categories
Meta
Tag Archives: 5th Powers
Solve A^5 – B^5 = C^3 – D^3 = E^2 – F^2 = N for positive integers
A, B, C, D, E, F, and N are positive integers for example, Find other solutions for A < 100 … Continue reading
N^5 = A^2 + B^2 for N ≤ 1000
and are nonzero positive integers multiplying both sides by When is the sum of two squares a cube? https://benvitalenum3ers.wordpress.com/2015/05/06/whenisthesumoftwosquaresacube/ multiplying both sides by Solutions when a = 1 … Continue reading
Integers such that N^5 = A^5 + B^5 + C^5 + D^5 + E^5
(1) A^5 = B^5 + C^5 + D^5 + E^5 + F^5 For example, 72^5 = 67^5 + 47^5 … Continue reading
Primes which are the reverse of a 5th power
5th Powers Prime numbers 2^5 = 32 … Continue reading
A^5 + B^5 + C^5 = X^5 + Y^5 + Z^5 (Part 2)
A^5 + B^5 + C^5 = X^5 + Y^5 + Z^5 A + B + C = X + … Continue reading
Prime numbers such that the sum of the digits raised to the 4th power is also a prime
The prime numbers under 1000 : 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 101, 103, 107, 109, 113, 127, 131, 137, 139, … Continue reading
A^5 + B^5 + C^5 + D^5 + E^5 = F^5
76^5 + 24^5 + (26)^5 + (10)^5 + (50)^5 = 74^5 74^5 + 26^5 + (24)^5 + 10^5 + … Continue reading
A^5 + B^5 + C^5 = X^5 + Y^5 + Z^5 (Part 1)
(1) A^5 + B^5 + C^5 = X^5 + Y^5 + Z^5 A + B = X + Y … Continue reading