GES162  Communication Skills  2 lecture hours per week, (2+4) 6 units.


GES152  Engineering Statics   4 lecture hours per week, (4 +8) 12 units, Prerequisite: GES101, GES151

Forces on particles and rigid bodies in two and three dimensions. 

Equilibrium of forces on particles and rigid bodies in two and three dimensions. 

Centroids and centers of gravity. Moments of inertia. Second moments of areas. Parallel-axes theorem. 

Mass moment of inertia. 

Friction. Reactions, shearing forces, bending moments and axial forces in statically determinate beams.

 GES142  AutoCad                   3 lecture hours per week, (3+3) = 6 units  Prerequisite: GES141

Introduction to CAD tool, Understanding and drawing simple 2D objects, Coordinate systems, Modifying drawing objects. Drawing in layers, creating complex drawings, Sectioning, Hatching, Text, Blocks, Dimension, Isometric views, Fits and Tolerance, Symbols for welding, Surface finish, Threaded parts, electronics, Solids and surfaces, Extracting views from model space into paper space, Creating layouts in Paper space, Plotting a drawing, Plotting from model space

GES132  Computer Languages (C++)               3 lecture hours per week, (3+6) = 9 units

Basic programming and programming structure, computer organization, data representation, control structures, manipulation of strings, arrays, structures, and pointers. Computer solutions to a variety of problems using the C programming language. Debugging and verification techniques.


GES122  Engineering Chemistry                       2 lecture hours per week, (2+4) = 6 units

Introduction to atomic and electronic structure, chemical bonding, molecular structure and bonding theories, properties of liquids, solids and solutions, chemical equilibrium, kinetics, thermodynamics, metal complexes, organic compounds and nuclear chemistry.


GES102 Math II      4 lecture hours per week,   (4+8)  12 units   Prerequisite: GES101

Definite integral, fundamental theorem of calculus. Exponential and logarithmic functions, hyperbolic functions. Techniques of integrations. Geometrical and physical applications of the.definite integral. Functions of several variables, partial derivative. Maxima and minima and Lagrange's multipliers. Line integrals. Double integrals in rectangular and polar coordinates. Series, power series, Taylor's theorem.