If the roots of `x^2 + bx + c = 0` are both real and greater than unity, then `(b + c + 1)`

If the roots of ax^(2) + bx + c = 0 (a gt 0) be each greater than unity, then

If the roots of ax^(2) + bx + c = 0 (a gt 0) be each greater than unity, then

If the roots of a x^(2)+b x+c=0(a ge 0) be each greater than unity, then

IF the roots of ax^2 +bx +c=0 are both negative and b < 0 then

If both the roots of ax^(2)+bx+c=0 are negative and b<0 then :

One of the roots of ax^(2) + bx + c = 0 is greater than 2 and the other is less than -1. If the roots of cx^(2) + bx + a = 0 are alpha and beta , then

One of the roots of ax^(2) + bx + c = 0 is greater than 2 and the other is less than -1. If the roots of cx^(2) + bx + a = 0 are alpha and beta , then

One of the roots of ax^(2) + bx + c = 0 is greater than 2 and the other is less than -1. If the roots of cx^(2) + bx + a = 0 are alpha and beta , then

If a gt 0 and both the roots of ax^(2) + bx + c = 0 are more than 1, then