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Let x= 1
Let p(x)= x³-23x²+142x-120
p(1)= 1³- 23(1²)+142(1)-120
p(1)=1-23+142-120
p(1)= -22+22
p(1)= 0
Therefore, x=1 is a zero of the polynomial.
(x-1) is a factor of the polynomial.
Dividing p(x) by x-1, we get a quotient x²-22x+120 and remainder 0
Now,
p(x)= (x-1)(x²-22x+120)
By splitting the middle term method, we get:
p(x)= (x-1)(x²-12x-10x+120)
p(x)= (x-1)× [x(x-12)-10(x-12)]
p(x)= (x-1)(x-12)(x-10)
This is the factorised form of the cubic polynomial.
I hope this helps you.
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