MAT 301 Analysis 1 Exam 2023
About this paper
MAT 301: University of Buea, Re-Sit Examination (27-02-2023, Dr. Tchuiaga, 2hrs): definitions; continuity of xy^2/(x^2+y^2); Euler's theorem (R^3 case, True/False plus proof); the recurring Lagrange-multiplier optimization of 3x+y on a circle; statements of the Divergence and Stokes' Theorems; a conservative-vector-field test (curl computed and shown nonzero, hence not conservative) and a divergence computation for a cubic-polynomial vector field.
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University of Buea
Faculty of Science - FS
Mathematics - MAT
Analysis 1
Exam · First Semester Resit · Level 300
From this paper
- 5.
Integral, and differential operators, (5 + (3 + 3) + (2 + 2)) mrks. (a) What do You understand by the double integral of a function F over a domain D ⊂ R 2? (b) Write down the statement of: The divergence Theorem and Stokes’ Theorem. (c) Determine if F = (x 2y, xyz, −x 2y
At a glance
- Course code
- MAT301 (MAT 301)
- Type
- Exam
- Year
- 2023
- Level
- Level 300
- Semester
- First Semester Resit
- Proposed solution
- Included
Where it's from
University
University of BueaFaculty
Faculty of Science - FSDepartment
Mathematics - MAT
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