Answer:
it has 3 real roots!
Explanation:
Factor of the equation is (x+1) &(x^2-4x-2)
since x+1 is it's factor so it's one root is x+1=0
i.e,x= -1
for other roots we have to factorise the quadrrstic equation
x^2-4x+2 , it's Discriminant is (-4)^2-4×2=8, it's positive , that means it have real roots
it's root is x= (4±√8)/2. [using roots equal to -b±√b^2-4ac/2a]
i.e, root is 2±√2 {they are real numbers}
i.e, quad eqn is {x-(2+√2)}{x-(2-√2)},
✌️:)