I already apologized for my 42:48 typo!


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Posted by Denis Borris on October 28, 2002 at 12:14:27:

In Reply to: and further... posted by T.Gracken on October 26, 2002 at 08:13:28:

: : : Change that equation to:
: : : x^4 - x^3 + 18x^2 - 16x - 42 = 0

: : : And I'll do same thing:
: : : k= x^4 - x^3; so:
: : : 18x^2 - 16x - 42 + k = 0; quadratic:
: : : 36x = 16 +- sqrt(3712 - 72k); simplify:
: : : x = (8 +- sqrt(928 - 18k)) / 18

: : : Looking for INTEGER solutions:
: : : k=46, x=1
: : : k=8, x=2
: : : k=14, x=-1
: : : k=48, x=0

: : : Clearly, only x=2 is a solution (x^4 - x^3 = 8).

:
: by the way, x=2 is not a solution to x^4 - x^3 + 18x^2 - 16x - 42 = 0...





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