HP49-HP50 (a, b) into 'a+bi'
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03-20-2023, 05:39 PM
Post: #9
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RE: HP49-HP50 (a, b) into 'a+bi'
(03-20-2023 01:17 AM)Gil Wrote: About John Keith suggestion: That is because →Q converts approximate numbers into exact rational numbers. '5.6+7.9*i' may seem simpler but the HP49/50 typically represent approximate numbers in the form (5.6, 7.9) while representing exact complex numbers in the form '3*4+i'. |
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Messages In This Thread |
HP49-HP50 (a, b) into 'a+bi' - Gil - 03-13-2023, 04:07 PM
RE: HP49-HP50 (a, b) into 'a+bi' - John Keith - 03-13-2023, 04:48 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-13-2023, 05:39 PM
RE: HP49-HP50 (a, b) into 'a+bi' - BruceH - 03-18-2023, 10:04 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-18-2023, 10:42 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Joe Horn - 03-19-2023, 04:34 AM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-19-2023, 03:26 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-20-2023, 01:17 AM
RE: HP49-HP50 (a, b) into 'a+bi' - John Keith - 03-20-2023 05:39 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gjermund Skailand - 03-20-2023, 08:24 PM
RE: HP49-HP50 (a, b) into 'a+bi' - John Keith - 03-21-2023, 02:23 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-20-2023, 09:12 PM
RE: HP49-HP50 (a, b) into 'a+bi' - Gil - 03-21-2023, 02:36 PM
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