px^(2)+4x+1

If 2 and 1//2 are the zeros of px^(2) +5x +r , then

If the root of the equation of the polynomial p(x)=8x^(3)-px^(2)-4x+2 be 1/2 , then calculate the value of p.

If alpha and beta are the zeros of the polynomial f(x)=x^(2)+px+q, then a polynomial having (1)/(alpha) and (1)/(beta) is its zeros is (a) x^(2)+qx+p( b) x^(2)-px+q(c)qx^(2)+px+1 (d) px^(2)+qx+1

If (1 +px)^(n) = 1 + 24x + 264x^(2) + .. . then

If greatest common divisor of x^(3)-x^(2)+px - 7 and x^(2)-4x +q is (x-1) , then the value of p^(2)+q^(2) is

If greatest common divisor of x^(3)-x^(2)+px - 7 and x^(2)-4x +q is (x-1) , then the value of p^(2)+q^(2) is

If greatest common divisor of x^(3)-x^(2)+px - 7 and x^(2)-4x +q is (x-1) , then the value of p^(2)+q^(2) is

f(x)={{:(2px+3,if x lt 1),(1-px^(2), if x gt 1):} and let Lt_(x to 1)f(x) exists, then p=