The nature of roots of the quadratic equation  2x²  - $\sqrt{5}x$ + 1 =0  is: 

We are given the quadratic equation 2𝑥² − $\sqrt{5}$𝑥 + 1 = 0, and we have to find what kind of roots this equation has.

The general quadratic equation is  ax²  +  bx + c = 0,

Comparing both equations, we get

a = 2

b = - $\sqrt{5}$

c = 1

Now, discriminant, D = b²  - 4ac

D = (-  $\sqrt{5}$)²    -  4  x 2 x 1 

D = -3

D< 0

As the value of the discriminant is less than 0, the given equation has no real roots. Hence, the correct option is (c) No real roots.