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Download OU B.Pharma 1st Year 2010 7004 Mathematics Question Paper

Download OU (Osmania University) B.Pharma 1st Year (Bachelor of Pharmacy) 2010 7004 Mathematics Previous Question Paper

This post was last modified on 03 May 2020

OU B.Pharm Question Papers Last 10 Years 2010-2020 || Osmania University


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Code No. 7004

FACULTY OF TECHNOLOGY

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B. Pharmacy I - Year (Supplementary) Examination, March 2010

Subject : MATHEMATICS

Time : 3 Hours) (Max. Marks: 70

Note: Answer All questions. All questions carry equal marks.

  1. (a) If x = logba, y = logcb and z = logac then show that xyz = x + y + z + 2.

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    (b) If sinx + siny = 1/4 and cos x + cosy = 1/3 then show that tan((x-y)/2) = and cot((x+y)/2)
    (c) If A + B + C = 180°, prove that sin A + sin B + sin C = 4 cos(A/2) cos(B/2) cos(C/2)
    OR
    (d) If 8a is not an integral multiple of p, prove that tan a + 2tan 2a + 4tan 4a + 8cot 8a = cota
    (e) If A + B + C = 180°, prove that, sin A + sin B - sin C = 4sin(A/2) sin(B/2)cos(C/2)

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    (f) If a cosa + b sina = c, show that a cos 2a + b sin 2a = c.
  2. (a) If u = x3 + y3 + xy2, find (?2u)/(?x ?y) at x=2, y=1
    (b) Compute xnex
    (c) Find dy/dx when y = logx using first principle.
    OR

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    (d) Find the maximum value of 2x3 - 3x2 - 36x + 10.
    (e) If x = rcos?, y = r sin?, then find (?x/?r)2 + (?y/?r)2 and (?x/?r)(?x/?) + (?y/?r)(?y/?)
    (f) Differentiate, log(1+x2)/x5
  3. (a) Evaluate ? x/(1+x2) dx.
    (b) Evaluate ? (x2-2)/(vx) dx.

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    (c) Evaluate ? v(1+sin x) dx.
    OR
    (d) Evaluate ?0p/2 x sinx dx.
    (e) Evaluate ? dx/(1+sinx)
    (f) Find the area bounded between the curves y2 = 4ax, x2 = 4by.
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  5. (a) If A = [[2, 2], [-2, -1]], then show that A2 - 4A - 5I = 0
    (b) Define row matrix, column matrix. Find the rank of the matrix A = [[1, 2, -1], [2, 4, -2], [-3, -6, 3]]
    OR
    (c) Solve the following equation by Gauss-Jordon method.
    3x + 4y + 5z = 18

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    2x - y + 8z = 13
    5x - 2y + 7z = 20
    (d) If A = [[2, 4], [-1, 2]] and B = [[3, -2], [1, 5]], then find AB and BA.
  6. (a) Define Boolean algebra. Discuss the set of postulates defining Boolean algebra.
    (b) Construct logic circuit for the following Boolean function using AND / OR / NOT gates

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    f = (A+B)(A¯ B¯)
    OR
    (c) Show that the points (-1, 7) (3, -5) (4, -8) are collinear.
    (d) Show that the points 2i + 3j - k, i - 2j + k, 3i + 4j - 2k are coplanar.

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