( x + 4 ) , ( x - 3 ) \text { and } ( x - 7 ) \text { are factors of }

1.	( x + 4 ) , ( x - 3 ) \text { and } ( x - 7 ) \text { are factors of } x ^ { 3 } - 6 x ^ { 2 } - 19 x + 84
Answer» tq very much I am not getting this answer from 1 hour😋😋😋 To prove that a given number is a factor of the polynomial, substitute the value for the variable and check if the result is zero. If it is zero then the given number is a factor of the polynomial. ok😊😊😊

( x + 4 ) , ( x - 3 ) \text { and } ( x - 7 ) \text { are factors of } x ^ { 3 } - 6 x ^ { 2 } - 19 x + 84

Answer»

tq very much

I am not getting this answer from 1 hour😋😋😋

To prove that a given number is a factor of the polynomial, substitute the value for the variable and check if the result is zero. If it is zero then the given number is a factor of the polynomial.

ok😊😊😊

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( x + 4 ) , ( x - 3 ) \text { and } ( x - 7 ) \text { are factors of } x ^ { 3 } - 6 x ^ { 2 } - 19 x + 84

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