The Nature of the Roots of Numerical Equations

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15 But depressing by '3, in a very early part of the process, two changes of sign are lost, the coefficient related to — 10 becoming + . *. The two roots in this interval are imaginary.
In the whole process it is readily discovered that the equation contains one positive and three negative roots.
It was with some surprise that we found, on searching for the surd divisors, to show which seems to be the object of the renowned author, that the equation has the following factors : a?6 + 5^5 _|_ 5^4
... ^_{. I0a?2 + 5a? +5 = a?2 — la? - 1 = therefore the surd divisors are confined to the equation of the 6th degree.
14 NATURE OF THE ROOTS A method for surd divisors was published in 1658 by Johannes Hudde, Burgomaster of Amsterdam, who gave the following instance : a^ + 4a;3 _ 3^2 _ 8a? + 4 = 0, whose factors are a?2 + (2 - V3) a? - 2 = a?2 + (2 + V3) a? - 2 = Example 12. A?6 — 7^5 + 19^ __ 22a?3 + l ia?2 — I5x + 25 = 0, 25 the least root > — = '59 . . . ^ 37 depressing by its inferior limit '5 .


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