Assess undergraduate students' understanding of uniform convergence for sequences (f_n) on intervals: include the formal definition and Cauchy criterion, distinguish uniform vs pointwise convergence, and test consequences such as preservation of continuity under uniform limits; conditions permitting interchange of limit and integral; and conditions for differentiating termwise (uniform convergence of derivatives plus appropriate pointwise convergence). Require short proofs, counterexamples, and problem-solving to determine when limits commute with continuity, integration, and differentiation.