sqrt(1+i)
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10-04-2016, 03:44 PM
Post: #7
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RE: sqrt(1+i)
(10-04-2016 12:41 PM)moonbeam Wrote:(09-27-2016 04:19 AM)Helge Gabert Wrote: But now try sqrt(sqrt(1+i)) . . . That is probably the reason why Bernard resorted to the approximations. Hi, on a HP71B the result for sqr(sqr(1+j)): 1,06955393236 +0,212747504726j No problem with the ancient calculator :-) interesting, that ist could be a problem on the newer one - or I misunderstand the question |
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Messages In This Thread |
RE: sqrt(1+i) - parisse - 09-26-2016, 06:19 PM
RE: sqrt(1+i) - Helge Gabert - 09-26-2016, 08:33 PM
RE: sqrt(1+i) - dg1969 - 09-26-2016, 08:38 PM
RE: sqrt(1+i) - Helge Gabert - 09-27-2016, 04:19 AM
RE: sqrt(1+i) - Helge Gabert - 10-04-2016, 03:06 PM
RE: sqrt(1+i) - Helge Gabert - 10-04-2016, 04:50 PM
RE: sqrt(1+i) - roadrunner - 10-05-2016, 12:16 PM
RE: sqrt(1+i) - Albert Chan - 07-04-2021, 03:50 PM
RE: sqrt(1+i) - roadrunner - 07-07-2021, 01:35 PM
RE: sqrt(1+i) - parisse - 10-05-2016, 01:52 PM
RE: sqrt(1+i) - DedeBarre - 10-05-2016, 05:54 PM
RE: sqrt(1+i) - Hlib - 07-05-2021, 05:31 PM
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