Assess graduate students' ability to precisely recall and state the hypotheses and conclusions of the Monotone Convergence Theorem, the Dominated Convergence Theorem, and Fatou's Lemma on a general measure space — including measurability, nonnegativity or monotonicity, pointwise almost-everywhere convergence, existence of an integrable dominating function, and the resulting equalities or inequalities for limits of integrals; additionally require identification of which hypothesis fails in common counterexamples (no proofs required).