Register

Prove that there exists a pair of consecutive integers such that one of these integers is a perfect square and the other is a perfect cube.

Prove that there exists a pair of consecutive integers such that one of these integers is a perfect square and the other is a perfect cube.
133k views
1 vote
Prove that there exists a pair of consecutive integers such that one of these integers is a perfect square

and the other is a perfect cube.

User Artlung
by
9.0k points

1 Answer

5 votes
the pair 2 &3 3^2=9 2^3=8
User Isomorphismes
by
8.3k points
← Prev Question Next Question →

No related questions found

Ask a Question
Welcome to QAmmunity.org, where you can ask questions and receive answers from other members of our community.

9.4m questions

12.2m answers

Categories

Other Questions

How do you can you solve this problem 37 + y = 87; y =
What is .725 as a fraction
How do you estimate of 4 5/8 X 1/3
Link Copied!