Make q the subject of the relation t = √(pq/r - r\(^2\)q)
t = √pq/r - r\(^2\)q
multiply both sides by the L.C.M, r
r\(^2\) = pq - qr\(^3\)
collect like terms on the RHS q(p - r3) = rt\(^2\)
q = \(\frac{rt^2}{(p - r^3)}\)
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