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“Great photography is always on the edge of failure.” — Garry Winogrand An introduction to photography as a fine art and communications medium, from the publication of its invention in 1839 to the present, among Western practitioners. Illustrated lectures and discussions appraise diverse overlapping functions of photographs and view camera work within the history of art and culture. Changing styles, purposes and techniques are outlined chronologically. Additional Description for this section: We will examine the use of photography for aesthetic, documentary, and “scientific” purposes, stylistic shifts in photography related to aesthetic concerns, and varying interpretations of subject matter based on social and cultural concerns at specific moments in history. We will also consider the relationship between photography and the visual arts in general, which culminates with the primacy of photography as a medium by the late twentieth century.

“Great photography is always on the edge of failure.” — Garry Winogrand An introduction to photography as a fine art and communications medium, from the publication of its invention in 1839 to the present, among Western practitioners. Illustrated lectures and discussions appraise diverse overlapping functions of photographs and view camera work within the history of art and culture. Changing styles, purposes and techniques are outlined chronologically. Additional Description for this section: We will examine the use of photography for aesthetic, documentary, and “scientific” purposes, stylistic shifts in photography related to aesthetic concerns, and varying interpretations of subject matter based on social and cultural concerns at specific moments in history. We will also consider the relationship between photography and the visual arts in general, which culminates with the primacy of photography as a medium by the late twentieth century.

A continuation of MAT 1475. Topics include Taylor polynomials, Mean Value Theorem, Taylor and Maclaurin series, tests of convergence, techniques of integration, improper integrals, areas, volumes and arc length. Prerequisite: MAT 1475

A continuation of MAT 1475. Topics include Taylor polynomials, Mean Value Theorem, Taylor and Maclaurin series, tests of convergence, techniques of integration, improper integrals, areas, volumes and arc length. Prerequisite: MAT 1475

This course is designed to prepare students for the study of Calculus. Topics include an in-depth study of functions such as polynomial functions, inverse functions, radical functions, rational functions, trigonometric functions, exponential and logarithmic functions; solving inequalities; elements of vectors and complex numbers; solving trigonometric equations and identities involving sum, double and half-angle formulas; Binomial Theorem; and progressions. A graphing calculator is required. Course Avatar and Header Image created at logomakr.com

This course is designed to prepare students for the study of Calculus. Topics include an in-depth study of functions such as polynomial functions, inverse functions, radical functions, rational functions, trigonometric functions, exponential and logarithmic functions; solving inequalities; elements of vectors and complex numbers; solving trigonometric equations and identities involving sum, double and half-angle formulas; Binomial Theorem; and progressions. A graphing calculator is required. Course Avatar and Header Image created at logomakr.com

Topics include an in-depth study of functions such as polynomial functions, inverse functions, radical functions, rational functions, trigonometric functions, exponential and logarithmic functions; solving inequalities; elements of vectors and complex numbers; solving trigonometric equations and identities involving sum, double and half-angle formulas; Binomial Theorem; and progressions. A graphing calculator is required.

Topics include an in-depth study of functions such as polynomial functions, inverse functions, radical functions, rational functions, trigonometric functions, exponential and logarithmic functions; solving inequalities; elements of vectors and complex numbers; solving trigonometric equations and identities involving sum, double and half-angle formulas; Binomial Theorem; and progressions. A graphing calculator is required.