This program is Copyright © 1977 by Hewlett-Packard Company and is used here by permission. It was originally printed in the HP-95C Applications book. This program was entered by André Wilhelmus and the curator added comments from the HP manual.
This program is supplied without representation or warranty of any kind. André Wilhelmus, Hewlett-Packard and The Museum of HP Calculators therefore assume no responsibility and shall have no liability, consequential or otherwise, of any kind arising from the use of this program material or any part thereof.
CODE | KEYS | |
---|---|---|
A-000 lbl A | f LBL A | |
A-001 35 3 | STO 3 | SAS |
A-002 12 | R↓ | |
A-003 35 2 | STO 2 | |
A-004 12 | R↓ | |
A-005 35 1 | STO 1 | - - - - - - - - - - - - - - - |
A-006 61 63 9 | f LBL 9 | |
A-007 45 2 | RCL 2 | Compute A2 , S3 by |
A-008 45 1 | RCL 1 | law of cosines. |
A-009 61 6 | f →R | |
A-010 45 3 | RCL 3 | |
A-011 11 | x⇔y | |
A-012 49 | − | |
A-013 62 6 | g →P | |
A-014 35 5 | STO 5 | |
A-015 11 | x⇔y | |
A-016 35 4 | STO 4 | |
A-017 45 2 | RCL 2 | |
A-018 59 | + | |
A-019 61 8 | f COS | cos A3 = −cos(A1 + A2) |
A-020 22 | CHS | |
A-021 62 8 | g COS-1 | |
A-022 35 6 | STO 6 | |
A-023 61 7 | f SIN | |
A-024 39 | × | |
A-025 45 1 | RCL 1 | |
A-026 39 | × | |
A-027 2 | 2 | Area |
A-028 24 | ÷ | |
A-029 35 0 | STO 0 | |
A-030 45 1 | RCL 1 | - - - - - - - - - - - - - - - |
A-031 14 | PRINT x | Output solutions. |
A-032 45 2 | RCL 2 | |
A-033 14 | PRINT x | |
A-034 45 3 | RCL 3 | |
A-035 14 | PRINT x | |
A-036 45 4 | RCL 4 | |
A-037 14 | PRINT x | |
A-038 45 5 | RCL 5 | |
A-039 14 | PRINT x | |
A-040 45 6 | RCL 6 | |
A-041 14 | PRINT x | |
A-042 61 14 | f SPACE | |
A-043 45 0 | RCL 0 | |
A-044 14 | PRINT x | |
A-045 61 14 | f SPACE | |
A-046 61 53 | f RTN | - - - - - - - - - - - - - - - |
A-047 61 63 1 | f LBL 1 | SSS |
A-048 35 5 | STO 5 | |
A-049 12 | R↓ | |
A-050 35 3 | STO 3 | |
A-051 12 | R↓ | |
A-052 35 1 | STO 1 | Find A1 by law of |
A-053 45 3 | RCL 3 | cosines, go to SAS. |
A-054 62 6 | g →P | |
A-055 42 | x² | |
A-056 45 5 | RCL 5 | |
A-057 42 | x² | |
A-058 49 | − | |
A-059 45 1 | RCL 1 | |
A-060 45 3 | RCL 3 | |
A-061 39 | × | |
A-062 2 | 2 | |
A-063 39 | × | |
A-064 24 | ÷ | |
A-065 62 8 | g COS-1 | |
A-066 35 2 | STO 2 | |
A-067 63 9 | GTO 9 | |
b-000 lbl b | f LBL B | - - - - - - - - - - - - - - - |
b-001 35 2 | STO 2 | |
b-002 12 | R↓ | ASA |
b-003 35 1 | STO 1 | |
b-004 11 | x⇔y | |
b-005 35 6 | STO 6 | |
b-006 61 7 | f SIN | |
b-007 45 2 | RCL 2 | Find S2 , go to SAS. |
b-008 45 6 | RCL 6 | |
b-009 59 | + | |
b-010 61 7 | f SIN | |
b-011 24 | ÷ | |
b-012 39 | × | |
b-013 35 3 | STO 3 | |
b-014 62 63 A9 | g JUMP A 9 | - - - - - - - - - - - - - - - |
C-000 lbl C | f LBL C | |
C-001 35 4 | STO 4 | SSA |
C-002 12 | R↓ | |
C-003 35 3 | STO 3 | |
C-004 11 | x⇔y | |
C-005 35 1 | STO 1 | Find A1 , go to SAS. |
C-006 45 4 | RCL 4 | |
C-007 61 7 | f SIN | |
C-008 11 | x⇔y | |
C-009 24 | ÷ | |
C-010 39 | × | |
C-011 62 7 | g SIN-1 | |
C-012 45 4 | RCL 4 | |
C-013 59 | + | |
C-014 61 8 | f COS | |
C-015 22 | CHS | |
C-016 62 8 | g COS-1 | |
C-017 35 2 | STO 2 | |
C-018 53 1 | GSB 1 | |
C-019 45 1 | RCL 1 | |
C-020 45 3 | RCL 3 | Two solutions exist |
C-021 61 43 | f x≤y | if S2 > S1. |
C-022 61 53 | f RTN | |
C-023 45 6 | RCL 6 | |
C-024 61 8 | f COS | |
C-025 22 | CHS | |
C-026 62 8 | g COS-1 | |
C-027 35 6 | STO 6 | |
C-028 45 4 | RCL 4 | A3 ← 180 − A3. |
C-029 59 | + | |
C-030 61 8 | f COS | |
C-031 22 | CHS | Find A1 , go to SAS. |
C-032 62 8 | g COS-1 | |
C-033 35 2 | STO 2 | |
C-034 61 63 1 | f LBL 1 | |
C-035 62 63 A9 | g JUMP A 9 | - - - - - - - - - - - - - - - |
d-000 lbl d | f LBL D | |
d-001 35 1 | STO 1 | AAS |
d-002 12 | R↓ | |
d-003 35 2 | STO 2 | |
d-004 12 | R↓ | |
d-005 35 4 | STO 4 | |
d-006 13 | R↑ | Find S2 , go to SAS. |
d-007 59 | + | |
d-008 61 7 | f SIN | |
d-009 45 4 | RCL 4 | |
d-010 61 7 | f SIN | |
d-011 24 | ÷ | |
d-012 45 1 | RCL 1 | |
d-013 39 | × | |
d-014 35 3 | STO 3 | |
d-015 62 63 A9 | g JUMP A 9 |
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