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Given that x-3 is a factor of the expression x^3-5x^2+kx-15, show that the value of k is 11.......need help.....
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have you heard of the remainder theorem?
well yes......but i couldn't understand the question....
what you do is to substitute 3 (not -3 because you need the 'opposite') into the equation. \[(3)^3-5(3)^2+k(3)-15\] now since x-3 is a factor this expresssion ^^ will equal 0 (because there is no remainder) solve to find d
*k not d
ok...so is it....9-45+3k-15...........and then?
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@prasheelasingh make that equal to 0 and then solve for k
k=17?
\[\frac{ 2x+6 }{ 5 }-\frac{x+7}{3}<\frac{3x8}{2}\] help needed please.......
\[<\frac{3x-8}{2}\] correction....
@prasheelasingh the first 3 is cubed, not squared
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