Qd = a - bp, so pd = (a - Q)/b,
Qs = - c + dp, so ps = (Q + c)/d.
The tax revenue is maximized, when:
t = pd - ps = Q.
(a - Q)/b - (Q + c)/d = Q,
a/b - c/d = Q×(1 + 1/b + 1/d),
"Q = \\frac{a\/b - c\/d} {1 + 1\/b + 1\/d}."
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