MEDAL! Which correctly describes the roots of the following cubic equation?
x^3-5x^2+3x+9=0
three real roots, each with a different value
one real root and two complex roots
three real roots, two of which are equal in value
two real roots and one complex root
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OpenStudy (perl):
you can graph it
OpenStudy (dtan5457):
How about using descartes?
OpenStudy (dtan5457):
But then I guess you can't tell if the values will be the same or not, so I guess that won't work..
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OpenStudy (anonymous):
When I graphed it I got -1 and 3
OpenStudy (anonymous):
For the real roots.
OpenStudy (anonymous):
But I'm not sure about the complex root
OpenStudy (perl):
what are the x intercepts in that grap
OpenStudy (anonymous):
-1 and 3
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OpenStudy (perl):
and 3 is a double root
OpenStudy (anonymous):
.... So three roots? How did you determine that?
OpenStudy (perl):
the height of the function is y, so when you cross the x axis (x intercept) the y value is zero. so x intercepts are roots or solutions of that equation