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Engineering FE Engineering Common Sem 1 2022 Summer 2022 Applied Mathematics Question Paper - Mumbai University | munotes

00095155 Applied Mathematics.pdf
HAS · 872 KB · 1 May 2025

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Questions asked in this paper

  1. Q1 Choose the correct option for following questions. All the Questions are (20 Marks) | compulsory and carry equal marks If y = sin2x cos3x then, Find the solution of following system of equations given by No Solution Exist Find the rank of matrix
  2. Q4 The system of equations 2x-2y+z=tx, 2x-3y+2z=ty, -x+2y=tz, will possess a solution for which values of constant t If tanh x =1/2, then find the value of x and sinh2x For the unitary matrix A = ak | , find A Ifu(x,y)= , then find the value of I = x “ Find the maxima of f = x” + subjected to the condition x + y=2 Find the value of log(V3 - i) Solve any Four out of Six (5 marks each) A Ifu = log + ), Prove that i) Coshu = secé, ii)Sinhu = Show that SinxSinhx = x? — Prove that log(1 +e ) = log (2 cos Find the Rank of the following matrix by reducing to Normal
  3. Q3 Solve any Four out of Six (5 marks each) Test for consistency the following system & solve them if Examine the function u = — 3x — 4y) For extreme If + = x prove that Using Newton-Raphson method find the root of equation E 2x? — 3x +4 = 0 lying between -2 and -1 correct to four places lfu=f ( ) , then show that
  4. Q4 Solve any Four out of Six (5 marks each) Show that minimum value of u= xy + a3 + is 3a’ Find the derivative of Solve = 1 find the continued product of the roots Apply Gauss elimination method to solve the equations For what value of 2 the equations x +2y+z=3,x+yt Z=A,3x+y+4+3z= J? and solve them completely in each case

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