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[LG 806] APRIL 2015 Sub. Code: 3806
PHARM. D DEGREE EXAMINATION
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(2009-2010 Regulation)
FIRST YEAR
PAPER VI - REMEDIAL MATHEMATICS
Q.P. Code : 383806
Time : Three hours Maximum : 70 marks
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- Elaborate on : (4 x 10 =40)
- Solve by Cramer’s rule
x+2y-z=-3, 3x+y+z=4, x-y+2z =6 - a) Find dy/dx, if x=acost, y=bsint
b) y=x.cosx Prove that x²y2-2xy1+(x²+2)y =0 - Find the equation of the circle passing through the points (5,3), (2,4), (-3,-1)
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- Solve by Cramer’s rule
- Write notes on : (6x5=30)
- Find the angle between the lines 2x+y-7 = 0 and x-2y+4 =0
- Evaluate ? (2x-3) dx from 0 to 1
- Solve tanx sec²ydy+ tany sec²xdx = 0
- A = [1 1] B = [1 2] Find AB and BA.
- Find the Laplace Transform of t² + 3t + 5
- Find the area of the triangle whose vertices are (2,3), (4,-5), and (-1,3)
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