Use my problem that I posted before this one to prove that, if p is a positive integer, then
$$\left(1-\sqrt{33}\right)^p+\left(\sqrt{33}+1\right)^p$$
is an integer divisible by
$$2^p$$

Question

Use my problem that I posted before this one to prove that, if p is a positive integer, then
$$\left(1-\sqrt{33}\right)^p+\left(\sqrt{33}+1\right)^p$$
is an integer divisible by
$$2^p$$

anonymous · Answer

Looks harsh :/
Kind of looks like the solution to a recursion.

I'd love to see that previous problem :>

anonymous · Answer

http://openstudy.com/users/eliassaab#/updates/5499f402e4b0b8a54faea29e

anonymous · Answer

Also on can look at this one http://openstudy.com/users/eliassaab#/updates/54998a46e4b0b8a54fae714e

anonymous · Answer

m=1
n=-8
done :)

anonymous · Answer

i used ur prev question as lema xD

anonymous · Answer

and yet |dw:1419437367542:dw|