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[LH 806] OCTOBER 2015 Sub. Code: 3806
PHARM. D DEGREE EXAMINATION
(2009-2010 Regulation)
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FIRST YEAR
PAPER VI - REMEDIAL MATHEMATICS
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Q.P. Code: 383806
Time : Three hours Maximum : 70 marks
I. Elaborate on : (4 x10=40)
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- If A= then compute A2-5A+3I.
- If sin A=1/3, cos B=-3/4 and A and B are second quadrant. Find (i) sin (A-B) and (ii) cos (A-B).
- Evaluate:
x + 3}{x+2} - Find the equation of the line which passes through the point of intersection of the two lines 2x+y=8 and 3x-2y+7=0 and is parallel to the line 4x+y-11=0.
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II. Write notes on : (6x5=30)
- Find the determinant, A =
- Integrate: x sin (x2) dx.
- If y=-6x2+7x+6. Find d2y/dx2.
- Show that tan x + cot x = sec x . cosec x
- Solve: (16D2—24D +9)y =0
- Prove: cos4A-sin4A = 2cos2A — 1.
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