PHARM. D DEGREE EXAMINATION
(2009-2010 Regulation)
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FIRST YEARPAPER VI - REMEDIAL MATHEMATICS
O.P. Code: 383806
Time : Three hours Maximum : 70 Marks
I. Elaborate on: (4 x 10 =40)
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- If A= then prove that A’—4A — 5I =0
- Find the equation of circle passing through the points (0, 1), (2, 3) and having the center on the line x — 2y+ 3 =0.
- Prove that: tan3A — tan2A — tanA = tanA tan2A tan3A.
- Evaluate: ? xcos2x dx.
II. Write notes on: (6x5=30)
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- Solve for x if + + —0‘
- Find dy/dx if xy = c.
- Prove that : sec²A + cosec²A = sec²A.cosec²A.
- Solve : (D²+7D + 12)y = ex.
- Determine the equation of straight line passing through (—1, 2) and having slope = ½.
- Find L (t2+t*-3t+7).
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