The discriminant of the quadratic equation
9x*9x-6x-2=0
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Hey buddy here is your answer:-
Step-by-step explanation:
The nature of roots of the given quadratic equation is "real and unequal".
The given quadratic equation:
9x^2-6x-2=09x2−6x−2=0
Here, a = 9, b = - 6 and c = -2
To find, the nature of roots of the given quadratic equation = ?
∴ Discriminant, D =b^{2} -4acb2−4ac
=(-6)^{2} -4(9)(-2)=(−6)2−4(9)(−2)
=36 -36(-2)=36−36(−2)
=36 -(-72)=36−(−72)
= 36 + 72
= 108
∵ D = 108 > 0, the roots are real and unequal.
Hence, the nature of roots of the given quadratic equation is "real and unequal".
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