Tardigrade
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Tardigrade
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Mathematics
If a , b , c are real distinct numbers such that a 3+ b 3+ c 3=3 abc, then the quadratic equation ax 2+ bx + c =0 has
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Q. If $a , b , c$ are real distinct numbers such that $a ^3+ b ^3+ c ^3=3 abc$, then the quadratic equation $ax ^2+ bx + c =0$ has
Complex Numbers and Quadratic Equations
A
Real roots
B
At least one negative root
C
Both roots are negative
D
Non real roots
Solution:
Correct answer is (a) Real roots