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HP-35’s x^y Why?
11-01-2021, 12:40 PM
Post: #22
RE: HP-35’s x^y Why?
(11-01-2021 09:54 AM)EdS2 Wrote:  x^1/y is the yth root of x. I notice my (few) Sharps and Casios offer an xth root of y.

Of course, good point. It's typically shown the 'other' way, with the radical sign, but the swapping of the arguments made it less obvious. Curious that these models chose to print the function description this way, when nearly all other machines use the 'normal' way (though of course normal is relative).

--Bob Prosperi
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Messages In This Thread
HP-35’s x^y Why? - Matt Agajanian - 10-30-2021, 06:33 PM
RE: HP-35’s x^y Why? - toml_12953 - 10-30-2021, 06:43 PM
RE: HP-35’s x^y Why? - TomC - 10-30-2021, 07:41 PM
RE: HP-35’s x^y Why? - Peet - 10-30-2021, 08:46 PM
RE: HP-35’s x^y Why? - Gerson W. Barbosa - 10-30-2021, 09:54 PM
RE: HP-35’s x^y Why? - Steve Simpkin - 10-30-2021, 11:43 PM
RE: HP-35’s x^y Why? - Peet - 10-31-2021, 07:45 AM
RE: HP-35’s x^y Why? - Steve Simpkin - 10-31-2021, 07:07 PM
RE: HP-35’s x^y Why? - Peet - 10-31-2021, 09:18 PM
RE: HP-35’s x^y Why? - Didier Lachieze - 10-31-2021, 09:49 PM
RE: HP-35’s x^y Why? - lrdheat - 10-31-2021, 12:00 AM
RE: HP-35’s x^y Why? - Steve Simpkin - 10-31-2021, 12:23 AM
RE: HP-35’s x^y Why? - rprosperi - 10-31-2021, 01:09 AM
RE: HP-35’s x^y Why? - Steve Simpkin - 10-31-2021, 01:34 AM
RE: HP-35’s x^y Why? - Dave Britten - 10-31-2021, 01:31 PM
RE: HP-35’s x^y Why? - rprosperi - 10-31-2021, 08:18 PM
RE: HP-35’s x^y Why? - Steve Simpkin - 10-31-2021, 09:39 PM
RE: HP-35’s x^y Why? - rprosperi - 10-31-2021, 11:59 PM
RE: HP-35’s x^y Why? - Steve Simpkin - 11-01-2021, 12:51 AM
RE: HP-35’s x^y Why? - ijabbott - 11-01-2021, 08:40 PM
RE: HP-35’s x^y Why? - EdS2 - 11-01-2021, 09:54 AM
RE: HP-35’s x^y Why? - rprosperi - 11-01-2021 12:40 PM
RE: HP-35’s x^y Why? - John Keith - 11-01-2021, 02:47 PM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 02:37 AM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 03:46 AM
RE: HP-35’s x^y Why? - Albert Chan - 11-03-2021, 07:45 AM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 01:44 PM
RE: HP-35’s x^y Why? - Albert Chan - 11-03-2021, 03:21 PM
RE: HP-35’s x^y Why? - J-F Garnier - 11-03-2021, 07:47 AM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 02:38 PM
RE: HP-35’s x^y Why? - J-F Garnier - 11-03-2021, 03:43 PM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 05:46 PM
RE: HP-35’s x^y Why? - J-F Garnier - 11-03-2021, 06:41 PM
RE: HP-35’s x^y Why? - robve - 11-03-2021, 08:04 PM
RE: HP-35’s x^y Why? - Albert Chan - 11-03-2021, 06:22 PM
RE: HP-35’s x^y Why? - cdmackay - 11-02-2021, 04:22 PM
RE: HP-35’s x^y Why? - ijabbott - 11-02-2021, 08:09 PM
RE: HP-35’s x^y Why? - Gene - 11-02-2021, 04:31 PM
RE: HP-35’s x^y Why? - Jeff O. - 11-04-2021, 09:15 PM
RE: HP-35’s x^y Why? - Guenter Schink - 11-04-2021, 09:21 PM



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