MTH401 Final Term Past Papers by Rana Abubakar Khan
- Type
- Final term past paper
- Course
- MTH401 Differential Equations
- Size
- PDF 936 KB
- Updated
- 23 Oct 2026
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Rana Abubakar Khan
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Q1. Marks 2
Explain the series that Are identically zero.
Q2. Marks 2
In uncoupled differential equations the determinant of linear differential operators may zero or not. If yes then give
arguments.
Q3. Marks 2
Define eigenvalues of multiplicity m.
Q4. Marks 2
x y f f If e y dx x ye dy isanexact differential equationthen find and x y
Q5. Marks 3
Find theeigenvector of the following system
X X for eigenvalue
Q6. Marks 3
if m iand m iaretherootsof Cauchy Euler differential equation
then find the general solution
Q7. Marks 3
State Frobenius theorem.
Q8. Marks 3
Determinewhether thefollowingdifferentialequationisexactor not?
1 ln 1 ln y x dx x dy x
Q9. Marks 5
Discuss the sum of power series k k k a x at x
Q10. Marks 5
0,1,2,... n n n n n y y about x suchthat
a a Find a series solution for the differential eq
n and y a x n n uation
Q11. Marks 5
Determine and arelinearlydependent orindependent with thehelpof
wronskian.where
t t X X
X e X e
Q12. Marks 5
Show that isasolutionof homogenousdifferentialequation
'' 2y' y x x y e xe
y
2TMSCOCPFFUS2 ON AUGUST 19, 2017 AT 8:13PM
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- que related to integratin factor concept (5 marx)
- bournallii equation (5marx)
-eigenvalues and eigenvectors(5marx)
-related to power series (5 marx)
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