POWERS OF NUMBERS
|
04-30-2021, 10:48 PM
(This post was last modified: 04-30-2021 10:50 PM by Dave Britten.)
Post: #6
|
|||
|
|||
RE: POWERS OF NUMBERS
Interestingly, x^y makes it easier to calculate a sequence of powers, since you go from the "top" downward.
e.g.: 2^2^2^2 = 2^(2^(2^2)) On a 35: 2 ENTER 2 x^y 2 x^y 2 x^y On a 45: 2 ENTER 2 y^x 2 x><y y^x 2 x><y y^x Yes, I know there are other ways to do this specific example (fill the stack with 2, etc.), but you get the idea. |
|||
« Next Oldest | Next Newest »
|
Messages In This Thread |
POWERS OF NUMBERS - aurelio - 04-30-2021, 08:04 PM
RE: POWERS OF NUMBERS - trojdor - 04-30-2021, 08:20 PM
RE: POWERS OF NUMBERS - aurelio - 04-30-2021, 08:39 PM
RE: POWERS OF NUMBERS - Guenter Schink - 04-30-2021, 08:49 PM
RE: POWERS OF NUMBERS - aurelio - 04-30-2021, 09:01 PM
RE: POWERS OF NUMBERS - Dave Britten - 04-30-2021 10:48 PM
RE: POWERS OF NUMBERS - aurelio - 05-01-2021, 01:37 PM
RE: POWERS OF NUMBERS - aurelio - 05-03-2021, 07:09 AM
RE: POWERS OF NUMBERS - EdS2 - 05-03-2021, 07:57 AM
|
User(s) browsing this thread: 3 Guest(s)