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HP50g simplifing a root
10-13-2020, 06:30 AM
Post: #29
RE: HP50g simplifing a root
Hello Albert,

Quote:a = ³√(q + √Δ) + ³√(q - √Δ)
   = ³√((A/8) + √(R/64)) + ³√((A/8) - √(R/64))
   = (³√(A+√R) + ³√(A-√R)) / 2

This was the origin of my thoughts for simplyfing, because I construct examples to test cardanos formular i keyed in my HP50g and I got that kind of "garbage" for simple solutions i. e. 1 minus root of two. So my question arises, why my calc cannot simplify this...the rest is history in nearly 30 posts...
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Messages In This Thread
HP50g simplifing a root - peacecalc - 09-29-2020, 09:22 PM
RE: HP50g simplifing a root - Albert Chan - 09-29-2020, 11:47 PM
RE: HP50g simplifing a root - Albert Chan - 09-30-2020, 02:22 AM
RE: HP50g simplifing a root - Albert Chan - 09-30-2020, 10:50 PM
RE: HP50g simplifing a root - Albert Chan - 10-01-2020, 07:31 AM
RE: HP50g simplifing a root - peacecalc - 09-30-2020, 05:33 AM
RE: HP50g simplifing a root - peacecalc - 10-01-2020, 02:20 PM
RE: HP50g simplifing a root - Albert Chan - 10-01-2020, 05:22 PM
RE: HP50g simplifing a root - peacecalc - 10-04-2020, 06:05 PM
RE: HP50g simplifing a root - Albert Chan - 10-04-2020, 11:48 PM
RE: HP50g simplifing a root - peacecalc - 10-04-2020, 07:36 PM
RE: HP50g simplifing a root - peacecalc - 10-05-2020, 11:36 AM
RE: HP50g simplifing a root - Albert Chan - 10-05-2020, 05:01 PM
RE: HP50g simplifing a root - peacecalc - 10-06-2020, 05:25 AM
RE: HP50g simplifing a root - Albert Chan - 10-06-2020, 09:40 AM
RE: HP50g simplifing a root - Albert Chan - 10-06-2020, 12:06 PM
RE: HP50g simplifing a root - Albert Chan - 10-06-2020, 04:13 PM
RE: HP50g simplifing a root - Albert Chan - 10-07-2020, 06:12 PM
RE: HP50g simplifing a root - Albert Chan - 10-09-2020, 12:20 AM
RE: HP50g simplifing a root - Albert Chan - 10-09-2020, 02:31 PM
RE: HP50g simplifing a root - Albert Chan - 10-11-2020, 06:28 PM
RE: HP50g simplifing a root - Albert Chan - 10-12-2020, 03:17 AM
RE: HP50g simplifing a root - Albert Chan - 10-24-2020, 02:19 PM
RE: HP50g simplifing a root - Albert Chan - 10-12-2020, 10:54 PM
RE: HP50g simplifing a root - CMarangon - 10-12-2020, 11:45 PM
RE: HP50g simplifing a root - grsbanks - 10-13-2020, 06:46 AM
RE: HP50g simplifing a root - Albert Chan - 10-09-2020, 05:21 PM
RE: HP50g simplifing a root - Albert Chan - 10-10-2020, 03:58 PM
RE: HP50g simplifing a root - Albert Chan - 10-10-2020, 04:49 PM
RE: HP50g simplifing a root - peacecalc - 10-12-2020, 08:49 PM
RE: HP50g simplifing a root - peacecalc - 10-13-2020 06:30 AM
RE: HP50g simplifing a root - peacecalc - 10-13-2020, 06:36 AM



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