Statement 1: The value of the polynomial \({x}^{5} + 2{x}^{4} + 3{x}^{

1.	Statement 1: The value of the polynomial \({x}^{5} + 2{x}^{4} + 3{x}^{3}+ {x}^{2}– 7x + 8\) at x = -1 is 14. Statement 2: The polynomial \({x}^{5} + 2{x}^{4} + 3{x}^{3}+ {x}^{2}– 7x + 8\) when divided by x + 1, gives 14 as remainder.
Answer» Statement 1: The value of the polynomial \({x}^{5}+ 2{x}^{4}+ 3{x}^{3}+ {x}^{2}– 7x + 8\) at x = -1 is 14. Statement 2: The polynomial \({x}^{5}+ 2{x}^{4}+ 3{x}^{3}+ {x}^{2}– 7x + 8\) when divided by x + 1, gives 14 as remainder.

Statement 1: The value of the polynomial \({x}^{5} + 2{x}^{4} + 3{x}^{3}+ {x}^{2}– 7x + 8\) at x = -1 is 14. Statement 2: The polynomial \({x}^{5} + 2{x}^{4} + 3{x}^{3}+ {x}^{2}– 7x + 8\) when divided by x + 1, gives 14 as remainder.

Answer»

Statement 1: The value of the polynomial \({x}^{5}+ 2{x}^{4}+ 3{x}^{3}+ {x}^{2}– 7x + 8\) at x = -1 is 14.

Statement 2: The polynomial \({x}^{5}+ 2{x}^{4}+ 3{x}^{3}+ {x}^{2}– 7x + 8\) when divided by x + 1, gives 14 as remainder.