[LD 806] OCTOBER 2013 Sub. Code: 3806
PHARM. D DEGREE EXAMS
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FIRST YEAR
PAPER VI - REMEDIAL MATHEMATICS
Q.P. Code : 383806
Time : 3 hours Maximum : 70 marks
I. Elaborate on : (2x20=40)
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-  Prove that 
 1/a b+c
 1/b c+a =0.
 1/c a+b
-  Solve: _dy + a’y=secax. --- Content provided by FirstRanker.com --- dx2
II. Write notes on : (10x3=30)
-  If A= 
 and B=cos? -sin? sin? cos? 
 Then show that | AB| = | A| |B|cos? sin? -sin? cos? 
- Find the angle between the straight lines 3x =2y +9=0and 2x + y—9=0.
- Find the equation of the circle passing through the points (0,1),(2,3) and (-2,5).
-  Integrate: 
 ? dz / (zlogz)
- Prove that cos²A - sin4A =1 — 2 sin²A.
-  Evaluate: 
 ?0b x ex dx
- Write any two properties of definite integral?
- Find the Laplace transform F (t) = sin² 3t.
- Solve: (D² +4) y = x sinx.
- Find the general solution of y = xp + a/p.
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