This one's easy, but I admit I did it on paper:
My answer will be in the comments section.
This one's easy, but I admit I did it on paper:
My answer will be in the comments section.
READ THIS BEFORE COMMENTING!
All comments are subject to approval before they are published, so they will not appear immediately. Comments should be civil, relevant, and substantive. Anonymous comments are not allowed and will be unceremoniously deleted. For more on my comments policy, please see this entry on my other blog.
AND A NEW RULE (per this post): comments critical of Trump's lying must include criticism of Biden's or Kamala's or some prominent leftie's lying on a one-for-one basis! Failure to be balanced means your comment will not be published.
The initial problem to solve is:
ReplyDelete[(6^7+6^7+6^7+6^7+6^7)/(5^7+5^7+5^7+5^7+5^7+5^7+5^7)]^(1/6)
Right away, we see the numerator can be rewritten as
5(6^7), and the denominator becomes
6(5^7)
So the problem becomes
[5(6^7)/6(5^7)]^1/6
Inside the fraction, the 5 on top is canceled by the 5^7 on the bottom, and the 6 on the bottom is canceled by the 6^7 on the top, leaving you with
(6^6/5^6)^(1/6)
So the sixth root of (6^6/5^6) is just
6/5.
QED.