Problem: The two roots of the equation a(bβc)x2+b(cβa)x+c(aβb)=0 are 1 and:
Answer Choices:
A. a(bβc)b(cβa)β
B. c(aβb)a(bβc)β
C. b(cβa)a(bβc)β
D. a(bβc)c(aβb)β
E. b(cβa)c(aβb)β
Solution:
The product of the roots is c(aβb)/a(bβc). Since one root is 1, the other is the fraction shown.