x^3 -23x^2 + 142x -120 factorize
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Hey!!!..here is ur answer
x^3-23x^2+142x-120
put x=1
=(1)^3-23 (1)^2+142 (1)-120
=1-23+142-120
=0
It means one factor of this polynomial is (x-1)
Now we divided the polynomial by (x-1) to find the other factor
=x^3-23x^2+142x-120/(x-1)
=x^2-22x+120
=x^2-10x-12x+120
=x (x-10)-12 (x-10)
=(x-12)(x-10)
So the factor of x^3-23x^2+142x-120
=(x-1)(x-12)(x-10)
Hope it will help you
x^3-23x^2+142x-120
put x=1
=(1)^3-23 (1)^2+142 (1)-120
=1-23+142-120
=0
It means one factor of this polynomial is (x-1)
Now we divided the polynomial by (x-1) to find the other factor
=x^3-23x^2+142x-120/(x-1)
=x^2-22x+120
=x^2-10x-12x+120
=x (x-10)-12 (x-10)
=(x-12)(x-10)
So the factor of x^3-23x^2+142x-120
=(x-1)(x-12)(x-10)
Hope it will help you
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