MAT 301 Analysis 1 CA 2018
About this paper
MAT 301: University of Buea, Continuous Assessment Test 2 (March 2018, S. Tchuiaga, 2hrs, 1-page source): a harmonic-function-composition proof via Cauchy-Riemann relations for the holomorphic map z->z^3; Euler's homogeneous-function theorem (R^4 case); classification of all six critical points of g=3x-x^3-2y^2+y^4; definitions of gradient/divergence/curl with physical meaning (resolved a blank-line-induced LaTeX compile failure during typesetting).
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University of Buea
Faculty of Science - FS
Mathematics - MAT
Analysis 1
CA · First Semester · Level 300
From this paper
- 4.
Let q ∈ R 3 be given. Write down the physical meaning of each of the following well-known differential operators: (a) The gradient grad(f ), of a smooth function f defined near the point q. (b) The divergence div(V ), of a smooth vector field V defined near the point q. (c) The curl rot(W ), of a smooth vector field W defined near the point q.
At a glance
- Course code
- MAT301 (MAT 301)
- Type
- CA
- Year
- 2018
- Level
- Level 300
- Semester
- First Semester
- Proposed solution
- Included
Where it's from
University
University of BueaFaculty
Faculty of Science - FSDepartment
Mathematics - MAT
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