** Advantage Pac Polynomials **
Assuming Advantage Pac is plugged in…
Finds all roots, including complex ones.
To save the discovered roots in registers
RT to do the solve SET FLAG 0606R24 upwardsREAL and IMAGINARYR24 = REAL root 1R25 = IMAG root 1R26 = REAL root 2R27 = IMAG root 2To find the roots of a simple quadratic (with 2 real roots)
'' x2 - 3x + 2 = 0 ''
DEGREE=?2 R/Sa2=?x21 R/Sa1=?x3 CHS R/Sa0=?2 R/SFX RT NEWFX = Function value at your choice of xRT = Root(s) of the entered polynomialNEW = Enter a new polynomialRT BROOT = 2.0000ROOT = 1.0000
The roots of our quadratic are 2 and 1
Either press TAN (J) to get the menu, and then NEW (LN) or XEQ PLY again
'' 4x4 - 8x3 - 13x2 - 10x + 22 = 0 ''
This should have 4 roots, and most likely some will be complex.
DEGREE=?4 R/Sa4=?4 R/Sa3=?8CHSR/Sa2=?13 CHSR/Sa1=?10 CHSR/Sa0=?22R/SFX RT NEWRT BRoots are displayed:
U = -1.0000 R/S V = 1.0000 R/S U = -1.0000 R/SV = -1.0000 R/SROOT = 3.1180 R/SROOT = 0.8820 R/SFX RT NEWThe 4 roots are
If x is the cube root of minus 8 then '' x3 = -8 '' and as a polynomial '' x3 + 8 = 0 ''
Simply use 0 as the coefficient of X2 and x
Degree=? 3 R/Sa3=? 1 R/Sa2=? 0 R/Sa1=? 0 R/Sa0=? 8 R/SRT BROOT = -2.0000 R/SU = 1.0000 R/S V = 1.7321U = 1.0000 R/S V = -1.7321— John Pumford-Green 26/01/26 09:55 GMT
Page updated : 19/04/26 21:11 BST