I am engineering student University of Mumbai and I am preparing for Computer Programming subject –II for my exams so will you please provide me the syllabus of it? If possible provide me the previous year question paper of Computer Programming subject –II of University of Mumbai?

As you want to download syllabus of CP2 Engineering Course offered by Mumbai University, so here I am providing complete syllabus:

MUMBAI UNIVERSITY CP2 ENGINEERING COURSE SYLLABUS
Subject – Engineering Drawing
Module 1
Introduction:
Drawing instruments. symbolic lines. letterings. dimensioning systems as per I.S conventions, geometrical constructions and tangential arcs.

Module 2
Projections:
Projection of points and lines inclined to both the reference planes including HT & VT.
Projection of right regular solids (cube, prism, pyramid, cylinder and cone) inclined to both HP & VP (excluding spheres, hollow and composite solids).
Development of surface (excluding reverse development)

Module 3:
Sections:
Section of solids (cube, prism, cylinder, cone) cut by plane perpendicular to at- least one reference plane (excluding curved cutting planes)

Module 4:
Orthographic projections:
Multi-view orthographic projections of simple machine parts by first angle method as recommended by Indian standards.
Sectional views of simple machine parts(full section and half section only)
Reading of orthographic projections (missing views)

Module 5:
Isometric projections:
Isometric projection/drawings of blocks (plain and cylindrical excluding spheres)
Module 6:
Engineering Curves:
Parabola, Ellipse, Hyperbola, cycloid and involutes Free hand sketches of fasteners
Thread profile – IS conventions of external and internal threads. drilled hole
blind hole and tapped hole
Bolts, Nuts, Set screws,
Foundations bolts and locknuts,

Subject – Applied Mathematics –II
Prerequisite: -
Idea of curve tracing in Cartesian. Parametric and Polar forms. Standard curves such as Straight lines. Circles, Parabolas. Hyperbola, Catenary Clssoid, Astroid, Cycloid, Lommscate of Bernoulli, Cardiode, concept of Solid Geometry- Planes, Spheres, cones, Cylinders, Parabolloids,

Beta and Gamma functions, Differentiation under integral sign.
1 Definition of Beta and Gamma functions and properties
2 Relation between Beta and Gamma functions (with proof), duplication formula (with proof)
3 Differentiation under the integral sign with constant limits of integration.

Differentiation Equations of first order and first degree
1 Exact differential equations and those which can be reducible to the exact form by using integrating factors (four rules)
1. Homogeneous differential equations
2 Lmeat differential equations and differential equations reducible to the linear form
3 Numerical solutions of differential equations using Taylor’s series method.

Numerical solutions of differential equations of first order and first degree, Differential equations of order n.
1 Euler’s method, Modified Euler’s method, Runge Kutta method of 4th order. Comparison of numerical solutions with the exact solutions.
2 Linear differential equations with constant coefficients-Complimentary functions, particular integrals of differential equations of the type

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