Exam2026Proposed solution included

MAT 301 Analysis 1 Exam 2026

About this paper

MAT 301: University of Buea, First Semester Exam (06-02-2026, Dr Djiomba Sylvie, 1-page paper): a four-'petal' disconnected-set sketch and classification (disk minus an inscribed L1-diamond, with a flagged and resolved subscript/norm notational inconsistency in the source); C^k definitions; partials of x^2*e^y found from the limit definition; a 15-mark Lagrange-multiplier optimization of xy^2 on a circle proving every critical point of the Lagrangian is a saddle point of the unconstrained 3-variable Lagrangian via a general indefinite-Hessian argument (even though some of those points are genuine constrained extrema of the original function); a change-of-variables (u=x+y, v=x-y) double integral evaluated to pi^4/3 (exam-taker's own scratch work not transcribed).

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University of Buea

Faculty of Science - FS

Mathematics - MAT

MAT3012026

Analysis 1

Exam · First Semester · Level 300

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At a glance

Course code
MAT301 (MAT 301)
Type
Exam
Year
2026
Level
Level 300
Semester
First Semester
Proposed solution
Included

Where it's from

  1. University

    University of Buea
  2. Faculty

    Faculty of Science - FS
  3. Department

    Mathematics - MAT

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