" (vi) "p(x)=ax+b;x=-(b)/(a)

Verify whether the values of x given in each case are the zeroes of the polynomial or not?. p(x)=ax+b,x=-(b)/(a)

Verify whether the following are zeros of the polynomial , Indicted against them , or not, (i) p(x) =2x-1, x=(1)/(2) (ii) p(x) =x^(3) -1 , x=1 (iii) p(x) =ax +b, x = (-b) /( a ) (iv) p(x) =( x+3) (x-4) , x = -3 ,x =4

Verify whether the following are zeros of the polynomial indicated against them, or not. p(x) = ax + b, x = (-b)/( a)

Verify whether the indicated number is zero of the polynomial corresponding to it : p(x)=ax-b,x=b/a .

If f((ax+b)/(x-a))=x, then f^(-1)(x)= (a) x (b) (bx+a)/(x-b)( c) f(x)

Integral of the form: (ax+b)^(n)P(x)dx;P(x)/((ax+b)^(n))dx

If (x + p) be a common factor of both the polynomials (x^(2)+ax+b)and(x^(2)+cx+d) , then prove that p=(b-d)/(a-c) .

if (x+1) and (x-1) are factors of p(x)=ax^(3)+x^(2)-2x+b find the values of a&b

(x-4) and (x-1/3) are the factors of the polynomial ax^2 -13x +b . Complete the following activity to find the values of a and b. p(x) =ax^2 -13x +b . (x-4) os the factor of p(x)

Evaluate the following integrals. int (x dx)/(ax^(2) + b)^(p)