Home
Class 12
MATHS
The harmonic mean of the roots of the eq...

The harmonic mean of the roots of the equation `(5+sqrt(2))x^2-(4+sqrt(5))x+8+2sqrt(5)=0` is `2` b. `4` c. `6` d. `8`

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the harmonic mean of the roots of the equation (5+sqrt2)x^2-(4+sqrt5)x+(8+2sqrt5)=0

The harmonic mean of the roots of the equation (5+sqrt(2))x^2-(4+sqrt(5))x+8+2sqrt(5)=0 is a. 2 b. 4 c. 6 d. 8

The roots of the equation 6 sqrt(5) x^(2) - 9x - 3sqrt(5) = 0 is

The roots of the equation 4x^2-2sqrt5 x +1=0 are .

The number of real roots of the equation sqrt(1+sqrt(5)x+5x^(2))+sqrt(1-sqrt(5)x+5x^(2))=4 is

Solve the equation sqrt(2x-1)+sqrt(3x-2)=sqrt(4x-3)+sqrt(5x-4).

3sqrt(2^(5))sqrt(4^(9))sqrt(8)=

If the harmonic mean between roots of (5+sqrt(2))x^2-b x+8+2sqrt(5)=0i s4 , then find the value of bdot

The domain of the function f(x)=sqrt(x^(2)-5x+6)+sqrt(2x+8-x^(2)) , is