Home
Class 11
MATHS
If a ,b in R ,a!=0 and the quadratic eq...

If `a ,b in R ,a!=0` and the quadratic equation `a x^2-b x+1=0` has imaginary roots, then `(a+b+1)` is a. positive b. negative c. zero d. Dependent on the sign of `b`

Promotional Banner

Similar Questions

Explore conceptually related problems

If a,b,c in R and the quadratic equation x^(2)+(a+b)x+c=0 has no real roots then

In quadratic equation x^(2)+kx+1=0 find range of k for which both roots are (a)positive (b)negative

If the quadratic equation alpha x^(2)+beta x+a^(2)+b^(2)+c^(2)-ab-bc-ca=0 has imaginary roots then

If a,b in R and the equation x^(2)+(a-b)x+1-a-b=0 has unequal roots for all b in R then a can be

If a, b in R , and the equation x^(2) + (a - b) x - a - b + 1 = 0 has real roots for all b in R , then a lies in the in terval

What are the roots of the quadratic equations a^2b^2x^2-(a^2+b^2) x+1=0

In the quadratic equation 4x^(2) - 2 ( a + c - 1) x + ac - b = 0 (a gt b gt c)

If a,b are real, then the roots of the quadratic equation (a-b)x^(2)-5 (a+b) x-2(a-b) =0 are