Download Engineering Mathematics II Pdf for Pokhara University

**MTH 121.3 Engineering Mathematics II (3 – 2 – 0)**

**Evaluation:**

**Course Objective:**

**Three Dimensional geometry :**

ii. Straight lines

iii. Sphere and its tangent plane

iv. Cone and cylinder( definitions, standard equation only)

**Partial derivatives and Extreme values for the function of two or more variables:**

i. Definitions, total derivatives, Chain rule, Euler's theorem for the function of two or three variables, its application

ii. Extreme values for two or more variables

**Laplace transformation:**

i. Definition

ii. Derivation of formulae

iii. Application of laplace transform,

iv. Inverse Laplace transform

v. Convolution theorem on Laplace transform and application**Differential equation:**

i. Order and degree of differential equation

ii. First order differential equation with their solutions (separable, reducible to separable

from exactness condition), linear and Bernoulies equation)

iii. Second order differential equation (Homogeneous and non-homogeneous) with constant-coefficient as well as variable coefficients.

iv. Initial value problem.

v. Power Series solution

vi. Legendre's and Bessel equation with their solution, properties and application**Double Integral:**

i. Definitions, Fubini's theorems (statement only)

ii. Change of order,

iii. Change Cartesian integral to equivalent polar integral

iv. Area and volume by double integral

**Text Books:**

1. Engineering Mathematics II: Prof. D.D Sharma (Regmi), Toya Narayan Paudel, Hari Prasad Adhikari,

Sukunda publication, Bhotahity, Kathmandu.

2. Advance Engineering Mathematics: Erwin Kreyszig.

Reference Books:

1. Calculus with analytical geometry: E.W. Swokoswski.

2. Algebra: G.D Pant

3. Three Dimensional Geometry: Y.R Sthapit, B.C Bajracharya

4. Calculus and analytical geometry: George B Thomas, Ross L. Finney

**Download the PDF below:**

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