MA8353 Question Bank Transforms and Partial Differential Equations

MA8353 Question Bank Transforms and Partial Differential Equations Regulation 2017 Anna University free download. Transforms and Partial Differential Equations Question Bank MA8353 pdf free download Question Paper.

Sample MA8353 Question Bank Transforms and Partial Differential Equations:

1. Form the partial differential equation by eliminating a and b from z  a(x  y) 

2. Form the partial differential equation by eliminating a and b from ( )( ) 2 2 2 2 z  x  a y  b MA8353 Question Bank Transforms and Partial Differential Equations Question Paper

3. Form the partial differential equation by eliminating from z  a x  ay  b 2 2

4. Form the partial differential equation by eliminating a and b from 2 2 z  (x  a)  (y  b)

5. Find the singular integral of the PDE 2 2 z  px  qy  p  q

6. Solve ( 2 ‘ ‘ ) 0 2 2 D  DDD z 

7. Solve ( 2 ‘ ) 0 3 D  DD z 

8. Solve ( ‘ ) 0 3 D D  MA8353 Question Bank Transforms and Partial Differential Equations Question Paper

9. Solve (D  2D’ )(D  2D’1)z  0

10. Solve (4 4 ‘ ‘ ) 0 2 2 D  DDD z 

11. Find the general solution of 0

12. Find the PI of (D  3DD’2D’ )z  x  y 2 2

13. Find the PI of x y D DD D z e  (  2 ‘ ‘ )  2 2

14. Solve y MA8353 Question Bank Transforms and Partial Differential Equations

1. Form the partial differential equation by eliminating a and b from 2 2 2 2 (x  a)  (y  b)  z  c

2. Form the partial differential equation by eliminating arbitrary functions from
z  xf (2x  y)  g(2x  y)

3. Form the partial differential equation by eliminating arbitrary functions f and  from z  f (x  ct) (x  ct) MA8353 Question Bank Transforms and Partial Differential Equations Question Paper

4. Form the partial differential equation by eliminating arbitrary functions g from
( , ) 0 2 2 2 g x  y  z xyz 

5. Solve (1 ) (1 ) 2 p  q  q  z

6. Solve p(1 q)  qz

7. Solve pq  p  q  0

8. Solve 9( ) 4 2 2 p z  q 

9. Find the complete integral of 2 2 2 2 2 x p  y q  z

10. Solve 2 2 z  px  qy  p q and find the complete and singular solutions