Linear Algebra and Differential Equations — Minor 2 2026 question paper
MMMUT Computer Science and Engineering previous year question paper for Linear Algebra and Differential Equations (BSM 104), semester 1, Minor 2 2026. All 11 questions are listed below, each with a written answer on Nexsus.
Paper details
Subject: Linear Algebra and Differential Equations (BSM 104)
Branch: Computer Science and Engineering
Semester: 1
Exam: Minor 2 2026
Questions: 11
Questions asked in Linear Algebra and Differential Equations Minor 2 2026
Q1(a). If u = log(x^3 + y^3 + z^3 - 3xyz), show that
Q1(a)(i). If u = log(x^3 + y^3 + z^3 - 3xyz), show that
Q1(a)(ii). show that the rectangular solid of maximum volume that can be inscribed in a sphere is a cube.
Q1(b). Change the order of integration in ∫∫f(x, y)dydx
Q1(c). Expand e^x*cosy near the point (1, π/4) by Taylor's theorem.
Q2(a). Attempt any two parts of the following. Q2(a) is compulsory.
Q2(a)(i). Solve (D^2 - 2D + 1)y = xe^x*cosx.
Q2(a)(ii). Solve (D - D') - 6D)y = x^7+1
Q2(b). Solve by the method of variation of parameter the equation x + ay = sec ax
QQ1. Attempt any two parts of the following. Q1 (a) is compulsory.
QQ2. Attempt any two parts of the following. Q2(a) is compulsory.