If one root of is reciprocal of other, then equation has
Real & Distinct roots
Real & Equal roots
Imaginary roots
one real & one imaginary root
roots are reciprocal, So their product = 1
equation becomes :-
Which has
roots are real and distinct
Option (A)
Product of Roots in Quadratic Equation -
- wherein
are roots of quadratic equation:
Option 1)
Real & Distinct roots
This is correct
Option 2)
Real & Equal roots
This is incorrect
Option 3)
Imaginary roots
This is incorrect
Option 4)
one real & one imaginary root
This is incorrect
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