If (x − 1) is a factor of polynomial f(x) but not of g(x) , then it must be a factor of(a) f(x) g(x)(b) −f(x) + g(x)(c) f(x) − g(x)(d) f(x)+g(x) g(x)

If (x − 1) is a factor of polynomial f(x) but not of g(x) , then it

1.	If (x − 1) is a factor of polynomial f(x) but not of g(x) , then it must be a factor of(a) f(x) g(x)(b) −f(x) + g(x)(c) f(x) − g(x)(d) f(x)+g(x) g(x)
Answer» If (x − 1) is a factor of polynomial f(x) but not of g(x) , then it must be a factor of (a) f(x) g(x) (b) −f(x) + g(x) (c) f(x) − g(x) (d) $\{f (x) + g (x)\} g (x)$