The zero of the polynomial p(x) = ax+b is
a/b
-a/b
b/a
-b/a
For the zero of the polynomial, p(x) =0
ax + b =0
ax = -b
x = −ba
Zero of the polynomial p(x) where p(x)=ax,a≠0 is :
[(B′∪(B′−A))]′ =___
If 1 and -3 are the zeroes of a polynomial p(x) = x^3 - ax^2 - 13x + b ,
find the values of a and b.
What is the remainder on dividing the polynomial p(x) by ax + b? What is condition under which ax + b is a factor of the polynomial p(x)?