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find all real solutions of x^3−2x^2−3x+6=0
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x=2 is a solution so (x-2) is a factor. Divide synthetically to get a quadratic expression, which can be solved by either factoring or the quadratic formula.
let f(x)=x^3−2x^2−3x+6 since f(2)=0 x-2 must be factor of f(x) use synthetic divsion or simple division you'll get than quadrtic equation. then solve that eqatin
what told me that f(x) is 2
nothing really. Trial and error. Descartes' Rule of signs says there are at most 2-positive roots, so I just plugged in x=1 and x=2 and got lucky.
x=2 and\[\pm \sqrt{3}\]
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it's trial method, just put such value of x at which f(x)-0
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