Factorise - x³- 3x²- 9x- 5
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here is the answer
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let f(x)= x3_3x2_9x_5
> f(_1) = (_1)3_3(_1)2_9(_1)_5
> f(_1)=0
so, according to factor theorem x+1 is a factor of f(x)
On dividing f(x) by x+1 we get
x2_4x_5, which on factorisation gives two more factors which are x_5 and x+1.
So all the factors of f(x) are (x+1), ( x+1) and ( x_5)
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