Theory And Solution of Algebraical Equations of the Higher Orders

Cover Theory And Solution of Algebraical Equations of the Higher Orders
Theory And Solution of Algebraical Equations of the Higher Orders
J R John Radford Young
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In the following example the last step of the work is cur- tailed in this way : Xj = 6a^ 4- 5a^ — 4a^ - 3x^ ■\-2x-\ K = b"- B„ = a" c„ = a'" 234 THE METHOD OF STURM COMPARED + 5 — 4 _3 +2 + 2 +3 -4 +5 — 6 5 -4 12+18- -3 +2 - 24 + 30 - — 1 -36 17 + 14- - 27 + 32 - -37 17_14 +27 —32+37 X 6+5 — 4 —3 + 2 1 102 172 — 14 +27 -32+37 2754 -3264 + 3774 -1156 -867 +578^289 — 1584 +4104 — 4320 + 252 or, -f-4 X 9 _44 +114 -120 +7 _44 -114 +120 -7 X 17 + 14 —27 +32-37 -1277 22 X 17 44 X 22 145578 - 153240 +... 8939 -44880 + 2618 -26136 + 30976-35816 -74562 + 119646 + 26877 -74562-119646 —26877 X — 44+114 -120 + 7 - 21-69 2595 + 583 22 -591 37281 — 4474 + 261 2470 -844 or, -r-2 1235 -422 WITH THAT OF FOURIER AND BUDAN. 235 Consequently, the functions are as follow : X = x^ -\- x^ — x"^ — x^ -\- x^ — a? + l Xi= 6x^ -j- 5^4 _ 4^ _ 3a;2 + 2. R — 1 X2 = 17a?4 + [4x^ - 27a?2 + 32a; - 37 X3 = — 44^ + 114a?2 — 120a? + 7 X4= — 74562a?2 + 119646a? + 26877 X^= 1235a?

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