IGNOU BSCAEY BEY 18 Linear Algebra and Calculus Solved Assignment English
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BEY 18: Linear Algebra and Calculus
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| Title Name | IGNOU BSCAEY BEY 18 Linear Algebra and Calculus Solved Assignment English |
|---|---|
| Type | Soft Copy (E-Assignment) .pdf |
| University | IGNOU |
| Degree | BACHELOR DEGREE PROGRAMMES |
| Course Code | BSCAEY |
| Course Name | Bachelor of Science (Applied Science-Energy) |
| Subject Code | BEY 18 |
| Subject Name | Linear Algebra and Calculus |
| Year | 2025 |
| Session | - |
| Language | English |
| Assignment Code | BEY 18/Assignment-1/2025 |
| Product Description | Assignment of BSCAEY (Bachelor of Science (Applied Science-Energy)) 2025. Latest BEY 018 2025 Solved Assignment Solutions |
| Format | Ready-to-Print PDF (.soft copy) |
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BEY 18 2025 - English
Assignment -4
(To be done after studying the course material)
Course Code: BEY-018
Course Title: Linear Algebra and Calculus
Assignment Code: BEY-018/TMA/2025
Maximum Marks: 100
Last Date of Submission: May 31, 2025 (For June TEE), September 30, 2025 (For December TEE)
Note:
1. All questions are compulsory. Marks for the questions are shown within the brackets on the right side.
Q.1 a) If A, B are symmetric matrices of the same order, then what will be the type of matrix (AB-BA)? Give reasons in support of your answer.
b) If the matrix A is both symmetric and skew-symmetric, then determine A.
c) If A is a square matrix, such that A² =A, then find (I + A)³ - 7A.
d)
Q.2 a) , and
find vector
such that
and
b)
Show that area of a parallelogram whose diagonals are given by and
is
Also find the area of the parallelogram whose diagonals are
and
Q.3 a) Find a vector of magnitude 6, which is perpendicular to both the vectors and
b) Find the angle between the vectors and
.
c) If , show that
x
=
x
=
x
.
d) If A,B,C,D are the points with position vectors , respectively. Find the projection of
along
.
e) Using vectors, find the area of the triangle ABC with vertices A(1,2,3), B(2, -1, 4) and C(4,5,-1).
Q.4 a) Prove that
b) Prove that
is independent of a, b, c.
Q.5 a) Show that the conical tent of given capacity will require the least amount of canvas if its height is √2 times its base radius.
b) An open storage bin with square base and vertical sides is to be constructed from a given amount of material. Determine its dimensions if its volume is to be maximum neglecting the thickness of material and waste in constructing it.
c) Find the height of a right cylinder with greatest lateral surface area that may be inscribed in a given sphere of radius R.
d) Given a point on the axis of the parabola y² = 2px at a distance a from the vertex, find the abscissa of the point of the curve closest to it.
e)Can Rolle's theorem be applied to each of the following functions? Find 'c' in case it can be applied.
i. f(x) = sin2 x on the interval [0, π].
ii. f (x) = x² + 4 on [-2, 2].
iii. f(x) = sinx + cos x on
iv. f(x) = x³- 2x on [0, 1].
Q.6 a) Explain why Lagrange's mean value theorem is not applicable to the following functions in the respective intervals: f(x) = 13x +11, x∈ [1,3].
b) Verify means values theorem for the function f(x) = 4x³-4x in the interval [a,b], where a=0, and b=3.
c) Find 'c' of Cauchy's mean value theorem for the function f(x) = 2.ln(x) and g(x) = x²-1 in the interval [2,3].
Q.7 Find the first order partial derivatives
a)
b)
c) Find and
for the function x² sin(y³)+xe3z-cos(z²)=3y-6z+8
Q.8 a) Find the orthogonal trajectories of the family of circles x² + (y - c)² = c², where c is a parameter.
b) In a certain isolated population p (t) the rate of population growth is equal to
, where k and ɛ are both positive constants. If p (0) = 1, then find the limiting population as t→ ∞.
Q.9 a) Use the method of Laplace transforms to find the solution of the initial value problem y" + 9y = 6 cos 3t, y(0) = 2, y'(0) = 0
b) Determine the solution of the undamped (forced vibrations) system mü + Ku = Fo cos wt, u(0) = 0, u(0) = 1 When, w ≠
Q.10 a) Reduce the equation
xy" + y' + xy = 0, x > 0
into Bessel's equation and hence write its general solution in terms of Bessel's functions.
b) Prove that
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Course: Bachelor of Science (Applied Science-Energy) (BSCAEY)
Subject: BEY 18 - Linear Algebra and Calculus
Session: January 2025 - December 2025
Language: English
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Product Information
| Course Name | Bachelor of Science (Applied Science-Energy) |
| Course Code | BSCAEY |
| Subject Code | BEY 18 |
| Subject | Linear Algebra and Calculus |
| Programme | BACHELOR DEGREE PROGRAMMES Courses |
| Language | English |
| Material Type | Solved Assignment – Soft Copy / PDF |
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