COT 305 Mathematics 3 Exam 2020
About this paper
COT 305: COT305 End-of-Semester Exam (dated May 2017 but with date field -02-2020, 2hrs, Dr. P. Ndambomve, Department Computer Engineering) – 8 ODE definitions, x'+2x=0/=-1, reduction of order same equation as paper 10, RC circuit, Laplace IVP y''-2y'+2y=e^{-t}, Fourier x² on [-1,1] with four series deductions (identical to paper 8 Q4).
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University of Buea
College of Technology - COT
Mathematics 3
Exam · First Semester · Level 300
From this paper
- 1.
Consider the following 1 st order linear homogeneous ordinary differential equation x ′(t) + 2x(t) = 0 (E0) where x is an unknown function of the real variable t. 1.1) Find the general solution of (E0). 1.2) Consider now the following 1 st order linear nonhomogeneous ordinary differential equation x ′(t) + 2x(t) = −1. (E1) Find the general solution of (E1).
- 2.
Using the formula obtained in 1), find the charge when t increases without bound.
At a glance
- Course code
- COT305 (COT 305)
- Type
- Exam
- Year
- 2020
- Level
- Level 300
- Semester
- First Semester
- Proposed solution
- Included
Where it's from
University
University of BueaFaculty
College of Technology - COT
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