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If \(F\) and \(G\) are two different antiderivatives of the same continuous function \(f\) on an interval \(I\), what can be said about their relationship?
There exists a real constant \(C\) such that \(G(x) = F(x) + C\).
\(F(x)\) and \(G(x)\) must be equal for all \(x \in I\).
The derivative of \(F(x) - G(x)\) is equal to \(f(x)\).
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