a,b,c are given real constants.
p,q,r,t are unknowns from which
we can choose values of two of
them (non zero) and have to
determine the other two (non zero),
obeying two equations given below
p^2 +q(1+bq)t^2 +q(ap+br)t
+r(1+bq)t+r(ap+br) = 0
pt+q(a+cq)t^2 +r(a+cq)t
+cqrt+cr^2 = 0
Can this be done solving a
quadratic eq. and none higher..?
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