Wednesday
November 26, 2014

Homework Help: Maths

Posted by Matt on Wednesday, July 15, 2009 at 11:27pm.

Prove that a number 10^(3n+1) , where n is a positive integer, cannot be represented as the sum of two cubes of positive integers.

thanx

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

math - Prove that a number 10^(3n+1) , where n is a positive integer, cannot be ...
maths - can you answer this question: prove that a number 10^(3n+1), where n is ...
math - can you answer this question in a different and more logical way than ...
discrete math - 1)prove that if x is rational and x not equal to 0, then 1/x is ...
MATH - Find the only positive integer whose cube is the sum of the cubes of ...
math, algebra - 2a+2ab+2b I need a lot of help in this one. it says find two ...
math - Which statement is true? A.The sum of two positive integers is sometimes ...
Math - Paulo withdraws the same amount from his bank account each week to pay ...
maths - Let σ(n) be the sum of the positive divisors of an integer n and &#...
algebra - The positive integer 4 can be represented as a sum of 1's or 2's in ...

Search
Members