Solve `sqrt(5)x^2+x+sqrt(5)=0`.

Solve: sqrt5x^2+x+sqrt5=0

Solve: sqrt5x^2+x+sqrt5=0

Let Z_1=2-I and Z_2 =-2 + i Find the imaginary part of (1)/( Z_1Z_2) solve = sqrt 5x^(2) +x+ sqrt( 5) =0

Solve sqrt(2)x^(2)+7x+5sqrt(2)=0

Solve the equation by using the general expression for roots of a quadratic equation: sqrt(5)x^(2)+x+sqrt(5)=0

Solve by factorization: 3sqrt(5)x^2+25 x-10sqrt(5)=0

Solve sqrt(5x^2-6x+8)-sqrt(5x^2-6x-7)=1.

Solve sqrt(5x^2-6x+8)-sqrt(5x^2-6x-7)=1.

Solve sqrt(5x^2-6x+8)-sqrt(5x^2-6x-7)=1.