The quadratic equation 3 2 + 4√3 + 4 =0 has (a) two distinct real roots (b) two equal real roots ( c) no real roots (d) more than 2 real roots
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Step-by-step explanation:
Correct option is
C
no real roots
Given equation is 2x
2
−
5
x+1=0
On comparing with ax
2
+bx+c=0 we get
a=2,b=−
5
and c=1
D=b
2
−4ac
=(−
5
)
2
−4×2×1=5−8
∴ Discriminant =−3<0
Since, discriminant is negative ∴ quadratic equation 2x
2
−
5
x+1=0 has no real roots . i.e, imaginary roots.
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