Page 44 - Academic Handbook FKM 2017-2018

LO2 Analyze and solve equilibrium problems of coefficients will be solved by using the methods of
particle and rigid body. undetermined coefficient, variation of parameters
LO3 Work as an effective member of a team to and Laplace transform. Fourier series in relation to
solve engineering mechanics (statics) periodic functions will be discussed. An introduction
problems. to the solution and application of partial differential
SYNOPSIS equations with boundary value problems using the
The engineering mechanics of statics provides an method of separation of variables and Fourier series
introduction and the basic concept of statics as will also be discussed.
physical sciences, system of units, scalars and vectors, REFERENCES
Free Body Diagram, forces system, force system a. Muzalna, M. J., Irmawani, J., Rahifa, R.,
resultants and moment, equilibrium of a particle, Nurilyana, A. A., 2010, Module 2: Differential
equilibrium of a rigid body, structural analysis Equations, Penerbit UTeM.
(trusses analysis and simple frames and machines), b. Cengel, Y. A., & Palm, W. J., 2013, Differential
friction and center of gravity and centroid. Equations for Engineers and Scientists, 1st Ed.
REFERENCES McGraw-Hill., U.S.A.
a. Hibbeler, R.C., 2013, Engineering Mechanics – c. Nagle, R. K., Saff, E. B., & Snider, A. D., 2011,
Statics, 13th Ed., Prentice Hall. Fundamentals of Differential Equations and
b. Beer, F.P., and Johnston, E.R., 2011, Statics and d. Boundary Value Problems, 6 th Ed. Pearson
mechanics of materials, McGraw-Hill. Education Inc., U.S.A.
c. Morrow, H.W., 2011, Statics and Strength of e. Kohler, W., & Johnson, L., 2011. Elementary
Materials, Prentice Hall. Differential Equations with Boundary Value
d. Mott, R.L., 2010, Statics and strength of Problems. Pearson Education Inc., U.S.A.
materials, Prentice Hall. f. Edwards, C. H., & Penny, D. E., 2008.
Differential Equations and Boundary Value
Problems, 4 th Ed. Pearson Education Inc., New
BMCG 1013 DIFFERENTIAL EQUATIONS Jersey, U.S.A.
LEARNING OUTCOMES
At the end of this course, students should be able to:
LO1 Describe the basic concept and solution of BITG 1233 COMPUTER PROGRAMMING
second order differential equations, Laplace LEARNING OUTCOMES
transform and Fourier series. Upon completion of this course, students should be
LO2 Select an appropriate technique to solve able to:
problems involving differential equations. LO1 Describe the fundamental principles of
LO3 Apply the concept of differential equations problem solving, programming techniques
in solving engineering problems. and structures in program development.
SYNOPSIS LO2 Explain problems and their solutions based
This course is intended to introduce the concept and on the principles of problem solving and
theories of differential equations. Second order programming techniques.
linear differential equations with constant

34