Matrices Books
Elements of abstract and linear Algebra
Author: EH Connell
School: University of Ibadan
Department: Science and Technology
Course Code: MAT211
Topics: abstract Algebra, linear Algebra, Sets, Cartesian products, Hausdorff maximality principle, groups, Homomorphisms, permutations, rings, domains, fields, Polynomial rings, Chinese remainder theorem, Boolean rings, matrices, matrix rings, Systems of equations, Determinants, Summands, transpose principle, Nilpotent homomorphisms, Jordan canonical form, Eigenvalues, Euclidean domains, jordan blocks, Jordan canonical form
Author: SA Ilori, DOA Ajayi
School: University of Ibadan
Department: Science and Technology
Course Code: MAT111
Topics: Polynomials, rational functions, linear equations, simultaenous equation, quadratic equations, remainder theorem, factor theorem, inequalities, domain range, partial fractions, curve sketching, mathematical induction, permutations, combinations, binomial theorem, sequence, series, telescoping series, limits, sums to infinity, complex numbers, Aragand diagram, De Moivre's theorem, matrices, determinants, rank of a matrix, Cramer's rule, sets, vennn diagram, binary operations, real number systems
Introductory Mathematics for Economics
Author: Musibau Adetunji Babatunde, Babajide Fowowe
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO104
Topics: Economics, Mathematical Models, Mathematical Economics, econometrics, Nonmathematical Economics, Algebraic Methods, Constant Function, sets, polynomial functions, rational functions, Transcendental Functions, matrix algebra, matrices, Linear-Equation System, Matrix Inversion, Cramer’s Rule, Differential Calculus, Rules of Differentiation, Integral Calculus, Indefinite Integrals, Rules of Integration
Answers Pamphlet for Mathematics for Economists
Author: Carl Simon, Lawrence Blume
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO302
Topics: One-Variable Calculus, Calculus, Exponents and Logarithms, Linear Algebra, Linear Equations, Matrix Algebra, Determinants, Euclidean Spaces, Linear Independence, Limits, Open Sets, Several Variables, Implicit Functions, Quadratic Forms, Definite Matrices, Unconstrained Optimization, Constrained Optimization, Homogeneous functions, Homothetic Functions, Concave Functions, Quasiconcave Functions, Eigenvalues, Eigenvectors, Ordinary Differential Equations, ODE, O.D.E, Subspaces, Matrix, Limits, Compact Sets, Sets, Numbers, Proofs, Trigonometric Functions, Complex Numbers, Integral Calculus, Probability
Mathematics for Economics ,3rd edition
Author: Michael Hoy, John Livernois, Chris McKenna, Ray Rees, Thanasis Stengos
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO302
Topics: Economic Model, Sets, Subsets, Numbers, Functions, Sequences, Series, Limits, Derivative, Differential, Higher Order Derivatives:, Taylor Serie, Differentiation, One Variable, Maxima, Minima, Linear Algebra, Matrices, n-Variabies, Constrained Optimization, Comparative Statics, Kuhn-Tucker Conditions, Concave Programming, Integration, Integrals, Dynamic Methods, Economic Dynamics, Autonomous Equations, Qualitative Analysis, Simultaneous Systems, Difference Equations, Optimal Control, Maximum Principle, Optimization Problems, Alternative Boundary Conditions, Infinite Time Horizon, Control Variable, Free-Terminal-Time
Mathematics for economics and finance
Author: Martin Anthony, Norman Biggs
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO341
Topics: models, economics, Market equilibrium, tax, Sets, Functions, Graphs, equations, Sequences, Limits, first-order recurrence, elements of finance, Interest, capital growth, cobweb model, calculus, special function, Powers, exponential function, logarithm function, Trigonometrical, Elasticity of demand, 2 Profit maximisation, derivative in economics, derivatives, Matrices, Equations, Vectors, preferences, convexity
Business Mathematics by Example
Author: Alexander Innes
School: National Open University of Nigeria
Department: Administration, Social and Management science
Course Code: ECO153
Topics: Business Mathematics, business calculations, Difference equations, Venn diagrams, sets, Matrices, vectors, determinants, Calculus, Probability, integration, differential equations
Student Solutions Manual for Mathematics for Economics ,2nd Edition
Author: Michael Hoy, John Livernois, Chris McKenna, Ray Rees, Thanasis Stengos
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO302
Topics: Algebra, Arithmetic Reviews, Self-Tests, Sequences, Series, Limits, Continuity of Functions, One Variable, Optimization, Linear Equations, Matrices, Determinants, Inverse Matrix, n-Variables, Constrained Optimization, Comparative Statics, Concave Programming, Kuhn-Tucker Conditions, Integration, First-Order Difference Equations, Second-Order Difference Equations, Simultaneous Systems, Optimal Control
Author: Eugene Silberberg, Wing Suen
School: University of Ibadan
Department: Administration, Social and Management science
Course Code: ECO341
Topics: Comparative Statics, Paradigm of Economics, Economics, Marginalist Paradigm, Refutable Propositions, Theories Versus Models, Calculus, Functions of Several Variables, Functions, Partial Derivatives, The Chain Rule, Level Curves, Profit Maximization, Matrices, Determinants, Comparative Statics, Envelope Theorem, Duality, Cost Functions, Cost, Production Functions, Consumer Demand Functions, Consumer Theory, Intertemporal Choice, Behavior Under Uncertainty, Inequality and Nonnegativity Constraints, Contracts and Incentives, Imperfect Information, Markets, General Equilibrium, Welfare Economics, Optimal Control Theory
Geometric, Physical, and Visual Optics
Author: Michael Keating
School: University of Ilorin
Department: Medical, Pharmaceutical and Health science
Course Code: OPT215
Topics: Optics, Light, Vision, The Geometric Behavior Of Light, Optical Objects, Images, Thin Lenses, Ray Diagrams, Thin Lens Equations, Thin Lens Eye Models, Single Spherical Refracting Interfaces, Plane Refracting Interfaces, Reduced Systems, Lenses, Astigmatism: On Axis, Prisms, Prism Properties Of Lenses, Prism, Dioptric Power In Off-Axis Meridians, Reflection, The Gauss System, System Matrices, Angular Magnification, Spectacle Magnification, Relative Spectacle Magnification, Stops, Aberrations, Waves, Superposition, Diffraction, Scattering, Absorption, Dispersion, Polarization, Emission, Absorption, Photons, Lasers, Spatial Distribution Of Optical Information
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