- #1
kazimo
- 2
- 0
Hey,
I am kinda new here but here's a problem for you guys:
There is an equation of the form:
((1)^k)+((2)^k)+...+((n-1)^k)+((n)^k) = ((n+1)^k)
This equation is such that all the numbers starting from1 till n are raised to the power of k and added and the result is (n+1)^k. What should n and k be?
Apart from ((1)^2) + ((2)^2) = ((3^2)) There isn't any other obvious answer. ( These were the first numbers I tried when I began trying to solve this problem.
Kazim
I am kinda new here but here's a problem for you guys:
There is an equation of the form:
((1)^k)+((2)^k)+...+((n-1)^k)+((n)^k) = ((n+1)^k)
This equation is such that all the numbers starting from1 till n are raised to the power of k and added and the result is (n+1)^k. What should n and k be?
Apart from ((1)^2) + ((2)^2) = ((3^2)) There isn't any other obvious answer. ( These were the first numbers I tried when I began trying to solve this problem.
Kazim