Jeffrey H Schenker (Instructor) - Grade Details
(with breakdown by course)
Jeffrey H Schenker - All Courses
Average Grade - 2.937
Median Grade - 3.5
Latest grades from Fall 2020
Jeffrey H Schenker - Overview
| Course Number | Grade Info | Number of Students | Latest Grade Data | Breakdown |
|---|---|---|---|---|
| MTH 327H | Average Grade - 3.347 Median Grade - 3.5 |
49 | Fall 2016 | |
| MTH 828 | Average Grade - 3.352 Median Grade - 3.5 |
76 | Fall 2020 | |
| MTH 299 | Average Grade - 2.485 Median Grade - 2.5 |
170 | Fall 2014 | |
| MTH 429H | Average Grade - 3.259 Median Grade - 4.0 |
29 | Spring 2013 | |
| MTH 496 | Average Grade - 3.100 Median Grade - 3.5 |
25 | Spring 2013 | |
| MTH 829 | Average Grade - 3.595 Median Grade - 4.0 |
21 | Spring 2017 |
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MTH 299 - Transitions
Introduction to mathematical reasoning, basic logic, set theory, integers, natural numbers and induction, basic number theory, real numbers, limits, sequences, series.
Average Grade - 2.485
Median Grade - 2.5
Latest grades from Fall 2014
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MTH 327H - Honors Introduction to Analysis
Emphasis on foundations and metric topology. Convergence of sequence and series, continuity of functions. Differentiation and integration in one dimension.
Average Grade - 3.347
Median Grade - 3.5
Latest grades from Fall 2016
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MTH 429H - Honors Real Analysis
Continuation of MTH 327H. Convergence of sequences and series of functions, differentiation and integration in higher dimensional settings. Inverse and implicit function theorems.
Average Grade - 3.259
Median Grade - 4.0
Latest grades from Spring 2013
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MTH 496 - Capstone in Mathematics (W)
A capstone course integrating several areas of mathematics.
Average Grade - 3.100
Median Grade - 3.5
Latest grades from Spring 2013
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MTH 828 - Real Analysis I
Lebesgue measure on real line, general measure theory. Convergence theorems, Lusin's theorem, Egorov's theorem, Lp-spaces, Fubini's theorem. Functions of bounded variation, absolutely continuous functions, Lebesgue differentiation theorem.
Average Grade - 3.352
Median Grade - 3.5
Latest grades from Fall 2020
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MTH 829 - Complex Analysis I
Cauchy theorem, identity principle, Liouville's theorem, maximum modulus theorem. Cauchy formula, residue theorem, Rouche's theorem. Casorati-Weierstrass theorem, Arzela-Ascoli theorem. Conformal mapping, Schwarz lemma, Riemann mapping theorem.
Average Grade - 3.595
Median Grade - 4.0
Latest grades from Spring 2017
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