04-15-2011, 07:56 AM
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full paper in attachment[/COLOR]
[
B]Question No: 1 ( Marks: 2 ) - Please choose one
The Wronskian of the function is
►
1
►
0
►
-2
►
None of these
Question No: 2 ( Marks: 2 ) - Please choose one
The eigen values of matrix are
►
►
►
►
None of these
Question No: 3 ( Marks: 2 ) - Please choose one
Roots of the equation will be
►
0,1,2
►
0,+ i , - i
►
0,1,i
►
None of these
Question No: 4 ( Marks: 2 ) - Please choose one
A differential equation is called
►
Initial value problem
►
Boundary value problem
►
None of these
Question No: 5 ( Marks: 2 ) - Please choose one
Suppose the functions possess at least n-1 derivatives on interval I , if
is called _________
►
Linearly dependent
►
Linearly independent
►
None of these
Question No: 6 ( Marks: 5 )
Solve the initial value problem
Question No: 7 ( Marks: 10 )
Solve
Question No: 8 ( Marks: 5 )
Find the general solution of the given differential equation on
Question No: 9 ( Marks: 10 )
Use the Gauss-Jordan elimination method to solve the linear system
Question No: 10 ( Marks: 10 )
Derive the expression of
Question No: 11 ( Marks: 5 )
Solve by using Cauchy Euler method
[/B]
full paper in attachment[/COLOR]
[
B]Question No: 1 ( Marks: 2 ) - Please choose one
The Wronskian of the function is
►
1
►
0
►
-2
►
None of these
Question No: 2 ( Marks: 2 ) - Please choose one
The eigen values of matrix are
►
►
►
►
None of these
Question No: 3 ( Marks: 2 ) - Please choose one
Roots of the equation will be
►
0,1,2
►
0,+ i , - i
►
0,1,i
►
None of these
Question No: 4 ( Marks: 2 ) - Please choose one
A differential equation is called
►
Initial value problem
►
Boundary value problem
►
None of these
Question No: 5 ( Marks: 2 ) - Please choose one
Suppose the functions possess at least n-1 derivatives on interval I , if
is called _________
►
Linearly dependent
►
Linearly independent
►
None of these
Question No: 6 ( Marks: 5 )
Solve the initial value problem
Question No: 7 ( Marks: 10 )
Solve
Question No: 8 ( Marks: 5 )
Find the general solution of the given differential equation on
Question No: 9 ( Marks: 10 )
Use the Gauss-Jordan elimination method to solve the linear system
Question No: 10 ( Marks: 10 )
Derive the expression of
Question No: 11 ( Marks: 5 )
Solve by using Cauchy Euler method
[/B]
