Page 111 - handbook 20152016
P. 111

Faculty of Science Handbook, Session 2015/2016


               Medium of Instruction:                          Humanity Skill:
               Bahasa Malaysia/English                         CS3, CT3, LL2

               Humanity Skill:                                 References:
               CS3, CT5, LL2, TS2                              1.   Baldani,  J.  (1996),  Mathematical  Economics,  The
                                                                   Dryden Press.
               References.                                     2.   Davies,  K.R.,  McKeown,  P.G.  &  Rakas,  T.R.  (1986),
               1.   Elementary Differential Equations and Boundary Value   Management  Science  :  An  Introduction,  Kent
                   Problems    (9th  ed.),  William  E.  Boyce  &  Richard  C.   Publishing    Company.
                   Prima, Wiley (2011).                        3.   Winston,   W.L.   (1994),   Operations   Research:
               2.   Differential Equations with Boundary Value Problems   applications and algorithms, 3rd ed., Duxbury Press.
                   (8th  ed.),  Dennis  G.  Zill  &  Michael  R.  Cullen,   4.   Hillier, Frederick S. (1995), Introductory to Operations
                   Brooks/Cole (2007).                             Research, 6th edition, New York, McGraw-Hill.
               3.   Fundamentals of Differential Equations and Boundary   5.   Taha,  Hamdy  A(2011).,  Operations  Research:  An
                                                                             th
                   value  Problems  (8th  ed.),  R.  Kent  Nagle,  Edward  B.   Introduction, 8 ,New York, Mcmillan.
                   Saff & Arthur D. Snider, Addison-Wesley (2012).    6.   C.D.J.   Waters(2003),   Inventory   Control   and
               4.   Nonlinear Ordinary Differential Equations Dominic W.   Management, University of Calgary, Canada.
                                           th
                   Jordan and Peter Smith, OUP, (4   Edition) 2007.

                                                               SIN2008  OPTIMIZATION TECHNIQUE
               SIN2006    VECTOR ANALYSIS
                                                               Unconstraint   optimization,   necessary   and   enough
               Scalar  and  vector  fields.  Dot  and  cross  products.  Scalar   conditions  for  optimality.  Constraint  optimization.  Type  of
               and vector triple products.                     constraint.  Special  technique  for  solving  non-linear
               Vector differentiation (ordinary and partial). Space curves.   problem.
               Displacement,  velocity,  and  acceleration.  Gradient.
               Divergence. Curl.                               Assessment
               Line integrals and work. Conservative vector fields  – path   Continuous Assessment:       40%
               independence,  potential  functions.  Surface  integrals.   Final Examination:         60%
               Green’s  theorem.  Stokes’  theorem.  Volume  integrals.
               Divergence theorem of Gauss.                    Medium of Instruction:
               Curvilinear  coordinates  –  polar,  cylindrical,  spherical   Bahasa Malaysia/English
               coordinates
                                                               Humanity Skill:
               Assessment                                      CT3, LL2, CS3
               Continuous Assessment:       40%
               Final Examination:           60%                References
                                                               1.    Philip  E.  Grill,  Walter  Murray,  Margaret  H.  Wright,
               Medium of Instruction:                              Practice Optimization Paperback,1982,
               Bahasa Malaysia/English                         2.   C.  Mohan  &  Kusum  Deep  ,Optimization  Techniques
                                                                   Hardcover, 2011
               Humanity Skill:                                 3.     L.   R.   Foulds,   Optimization   Techniques:   An
               CT3, LL2, CS3                                       Introduction, 1981,
                                                               4.    Singiresu  S.  Rao,  Engineering  Optimization:  Theory
               References:                                         and Practice, John Wiley & Sons, Inc. (2009)
                                th
               1.   Vector calculus, 4  ed., Susan Jane Colley, Pearson
                   Education, Inc., 2012.
                                                     th
               2.   Thomas’  Calculus  Early  Transcendentals  12   ed.,   SIN2009    COMPUTER GRAPHICS
                   George  B.  Thomas,  Jr.,  Maurice  D.  Weir,  and  Joel
                   Hass, Pearson Education, Inc., 2010. (Chap. 12—16)   Introduction  to  C++  Compiler  and  OpenGL.  Plane
               3.   Schaum’s  Outline  of  Theory  and  Problems  of Vector   geometric   coordinate.   Coordinate   transformations.
                   Analysis  and  an  Introduction  to  Tensor  Analysis,   Polynomial  interpolation.  Continuity.  Curve  and  surface
                   Murray R. Spiegel, McGraw-Hill, Inc.,  1974.   design.
               4.   Vector  Fields  Vector  analysis  developed  through  its
                   applications  to    engineering  and  physics,  J.  A.   Assessment
                   Shercliff, 1977.                            Continuous Assessment:       40%
               5.   Vector  Analysis  versus  Vector  Calculus,  Antonio   Final Examination:         60%
                   Galbis   and   Manuel   Maestre,   Springer
                   Science+Business Media, LLC, 2012.          Medium of Instruction:
                                                               Bahasa Malaysia/English

               SIN2007  MANAGEMENT MATHEMATICS                 Humanity Skill:
                                                               CS3, TS3, LL2, LS2
               Output  function:  Theory  and  some  concepts.  Break  even
               model.  Optimization  profit  for  monopoly  and  oligopoly   References
                                                                                                         nd
               market.  Inventory  model.  EOQ  Model,  reordering  point,   1.   Mathematical  Elements  for  Computer  Graphics,  2
               finite  input  rate,  shortage  and  quantity  discount.   Ed.,  D.F.  Rogers  &  J.A.  Adams,  McGraw  Hill
               Probabilistic Model, safety stock and efficiency level.   International Editions, 1990.
               Assessment                                      2.   Computer Graphics, Donald Hearn, M. Pauline Baker,
               Continuous Assessment:       40%                    Prentice Hall, 1994.
                                                                                              nd
               Final Examination:           60%                3.   Computer Graphics Using Open GL, 2  Ed., F. S. Hill,
                                                                   Jr, Prentice Hall, 2001.
               Medium of Instruction:                          4.   Computer Graphics, Schaum’s Outlines Series.
                                                                                       nd
               Bahasa Malaysia                                 5.   OpenGL  SUPER  BIBLE  (2   Ed),  Richard  S. Wright,
                                                                   Jr., Michael Sweet, Waite Group Press, 2000D.G. Zill
                                                           104
   106   107   108   109   110   111   112   113   114   115   116