| source City University of New York (X) |
level |
department Mathematics (X) |
This courses develops the algebraic topics that are needed for most basic quantitative courses at the college, including linear equations, rates of change, rational expressions, functions and their graphs, Exponential and logarithmic functions, non-linear systems of equations and related applications. L
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This course contains elementary mathematics concepts useful in finance, including sigma notation, geometric sums, compound interest simple annuities, general annuities, perpetuities, elementary probability theory, and an introduction to life annuities.
Score: 5.8894057 Details | Listing | Web page
The course is designed to provide the student with the background needed for the student of calculus. Algebra topics to be discussed include algebraic functions and equations, exponential and logarithmic functions and equations, systems of linear equations, sequences, and series. Trigonometric topics to be discussed include trigonometric functions, their graphs and applications, identities, equations, and inverse functions.
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This course introduces the student to techniques of algebra, trigonometry, and matrix theory necessary for the study of calculus as well as quantitative courses in allied disciplines. Topics to be covered include advanced topics in algebra, analytic geometry of straight lines and conic sections, analytic trigonometry, exponential and logarithmic functions, theory of algebraic equations, and operations with matrices.
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This course will integrate material from pre-calculus with introductory topics from applied calculus, including a detailed study of functions, limits and continuity, the circle, tangent lines, rates of change, differentiation of algebraic functions, matrices and linear systems of equations. Applications from economics and finance will be included and the use of the TI 89/92 calculator as well as Excel will be required.
Score: 5.8894057 Details | Listing | Web page
This course is an introduction to the differential calculus of one and several variables with applications to business and economics. Topics to be discussed include intuitive and geometric definitions of the limit; derivatives of algebraic, exponential, and logarithmic functions; optimization problems; related rates; and curve sketching.
Score: 5.8894057 Details | Listing | Web page
This course covers all the calculus in MTH 2006 and includes the matrix algebra found in MTH 2001. Topics to be discussed include algebra or matrices; inverses; linear systems of equations; Gaussian elimination; intuitive and geometric definitions of the limit; derivatives of algebraic, exponential, and logarithmic functions; optimization problems; related rates; and curve sketching.
Score: 5.8894057 Details | Listing | Web page
The topics to be covered include an introduction to DOS, an introduction to the features of the software package, and the use of the program in such topics as functions, graphing, limits, continuity, differentiability, and introduction to integration.
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Topics to be discussed include functions, inequalities, limits, derivatives of functions, applications to geometry and elementary economic analysis, theory of maxima and minima, antiderivatives, integration of functions, applications to geometry, and fundamental theorem of calculus.
Score: 5.8894057 Details | Listing | Web page
Topics to be discussed include elements of plane analytic geometry; vectors in the plane and their properties; limits, derivatives, and integrals of functions of one variable; polynomial, rational, trigonometric, exponential, and logarithmic functions; theory of maxima and minima; and techniques of integration.
Score: 5.8894057 Details | Listing | Web page
Topics to be included are: Linear systems (Gauss Elimination) vectors, matrices, sets, classification, analysis, probability, conditional probability. Markov chains; compound interest, annuities, perpetuities, computer programming (BASIC).
Score: 5.8894057 Details | Listing | Web page
This course is designed for the arts and sciences student who wants to sample the intellectual breadth of mathematics. Topics are chosen that are representative of the following fields: number theory, infinity in mathematics, geometry and topology, modern physics, computer arithmetic, set theory, the history of mathematics, probability and statistics, and graph theory. Applications of the ideas discussed are presented wherever feasible. Some possible topics include primality, the nature and representation of numbers, the Euclidean algorithm, numerical approximation, geometric sequences and series, cardinality, the bridges of Koenigsberg problem, projective geometry, non-Euclidean geometry, relativity, binary arithmetic, symbolic logic, the life of a selected mathematician, games of chance, misusing data, planar graphs, and network analysis.
Score: 5.8894057 Details | Listing | Web page
This course contains all the content of both MTH 2206 and 2207 and includes a detailed review of the necessary algebraic techniques needed for calculus. Students are required to have a graphical calculator recommended by the department for this course.
Score: 5.8894057 Details | Listing | Web page
This course develops elementary school mathematics from an advanced viewpoint. Emphasis is placed on developing reasoning and problem-solving skills. Topics included are operations and algorithms in the system of whole numbers, arithmetic operations, decimals, ratio, proportion, geometry, and measurement and applications for transfer to the elementary school curriculum.
Score: 5.8894057 Details | Listing | Web page
This course will include the first and second derivative tests, optimization, exponential and logarithmic functions, Riemann sums, areas, antiderivatives and business applications.
Score: 5.8894057 Details | Listing | Web page
This course is an introduction to the differential calculus of one and several variables with applications to business and economics. Topics to be discussed include intuitive and geometric definitions of the limit; derivatives of algebraic, exponential, and logarithmic functions; optimization problems; related rates; and curve sketching.
Score: 5.8894057 Details | Listing | Web page
This course contains the calculus included in MTH 2003 and MTH 2205 and the matrix algebra found in MTH 2003. Topics to be discussed include algebra of matrices; inverses; linear systems of equations; Gaussian elimination; intuitive and geometric definitions of the limit; derivatives of algebraic, exponential and logarithmic functions; optimization problems; related rates; curve sketching and an introduction to integration.
Score: 5.8894057 Details | Listing | Web page
This course covers fundamental mathematics relating to computer information system including matrix addition, multiplication, and inversion; Gaussian elimination for both unique and non-unique systems of linear equations; numeration systems; logic, truth tables, and logical arguments; product sets, relations and functions, partial and total orders; Boolean algebras, Boolean functions, and elementary switching theory; mathematical induction, permutations, combinations and binomialscoefficients; graphs and diagraphs, trees, matrices associated with graphs.
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This course covers various mathematics concepts relating to computer and information systems, including logic, truth tables, and logical arguments; Boolean algebras, Boolean functions, and elementary switching theory; mathematical induction, permutations, combinations, and binomial coefficients; matrix arithmetic and inversion and Gauss-Jordan reduction; and elementary concepts of graph theory.
Score: 5.8894057 Details | Listing | Web page
Topics to be discussed include functions, inequalities, limits, derivatives of functions, applications to geometry and elementary economic analysis, theory of maxima and minima, antiderivatives, integration of functions, applications to geometry, and fundamental theorem of calculus.
Score: 5.8894057 Details | Listing | Web page
Topics to be discussed include elements of plane analytic geometry; vectors in the plane and their properties; limits, derivatives, and integrals of functions of one variable; polynomial, rational, trigonometric, exponential, and logarithmic functions; theory of maxima and minima; and techniques of integration.
Score: 5.8894057 Details | Listing | Web page
This course is designed to provide the student who has completed MTH 2206 with the background needed for completion of the calculus sequence. Topics to be discussed include implicit derivatives, related rates, antiderivatives, definite integral with applications, fundamental theorem of calculus, properties of trigonometric and inverse trigonometric functions, methods of integration, limits, and indeterminate forms.
Score: 5.8894057 Details | Listing | Web page
Topics to be discussed include transcendental functions, techniques of integration, improper integration, numerical integration, Taylor polynomial, introduction to multivariable functions, Lagrange multipliers, and indefinite and definite multiple integrals.
Score: 5.8894057 Details | Listing | Web page
Topics to be discussed include vectors in the plane and three-dimensional space; infinite sequences and series of numbers; convergence tests for sequences and series; indeterminate forms; multivariable calculus; chain rules, implicit functions, change of variables in multiple integrals; and polar coordinates, limits, continuity, and differentiability.
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Topics to be discussed include elements of solid geometry, level curves and surfaces, vectors in space and their properties, differential calculus of functions of several variables, infinite sequences and series, convergence tests, Taylor's formula with remainder, Taylor series expansions of function, and analytic functions.
Score: 5.8894057 Details | Listing | Web page
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