A continuation of MATH 111. Inverse trigonometric and hyperbolic functions; methods of integration, both exact and approximate; applications of integration to volume and arc length; improper integrals; l’Hôpital’s rule; infinite series, power series and the Taylor development; and polar coordinates. Four class hours per week.

Requisite: A grade of C or better in MATH 111 or consent of the Department. Fall and spring semesters. Lecturer D. Benedetto.

A continuation of MATH 111. Inverse trigonometric and hyperbolic functions; methods of integration, both exact and approximate; applications of integration to volume and arc length; improper integrals; l’Hôpital’s rule; infinite series, power series and the Taylor development; and polar coordinates. Four class hours per week.

Requisite: A grade of C or better in MATH 111 or consent of the Department. Fall and spring semesters. Lecturer D. Benedetto.

Basic concepts of limits, derivatives, anti-derivatives; applications, including max/min problems and related rates; the definite integral, simple applications; trigonometric functions; logarithms and exponential functions. Four class hours per week.

Fall and spring semesters. In the fall semester, the intensive section (Section 01) is open only to students listed as eligible on the Mathematics placement list.  The intensive section replaces one weekly class hour with a 90-to-120 minute group work day. Spring semester, Professor R. Benedetto.

Basic concepts of limits, derivatives, anti-derivatives; applications, including max/min problems and related rates; the definite integral, simple applications; trigonometric functions; logarithms and exponential functions. Four class hours per week.

Fall and spring semesters. In the fall semester, the intensive section (Section 01) is open only to students listed as eligible on the Mathematics placement list.  The intensive section replaces one weekly class hour with a 90-to-120 minute group work day. Spring semester, Professor R. Benedetto.

Basic concepts of limits, derivatives, anti-derivatives; applications, including max/min problems and related rates; the definite integral, simple applications; trigonometric functions; logarithms and exponential functions. Four class hours per week.

Fall and spring semesters. In the fall semester, the intensive section (Section 01) is open only to students listed as eligible on the Mathematics placement list.  The intensive section replaces one weekly class hour with a 90-to-120 minute group work day. Spring semester, Professor R. Benedetto.

Basic concepts of limits, derivatives, anti-derivatives; applications, including max/min problems and related rates; the definite integral, simple applications; trigonometric functions; logarithms and exponential functions. Four class hours per week.

Fall and spring semesters. In the fall semester, the intensive section (Section 01) is open only to students listed as eligible on the Mathematics placement list.  The intensive section replaces one weekly class hour with a 90-to-120 minute group work day. Spring semester, Professor R. Benedetto.

Basic concepts of limits, derivatives, anti-derivatives; applications, including max/min problems and related rates; the definite integral, simple applications; trigonometric functions; logarithms and exponential functions. Four class hours per week.

Fall and spring semesters. In the fall semester, the intensive section (Section 01) is open only to students listed as eligible on the Mathematics placement list.  The intensive section replaces one weekly class hour with a 90-to-120 minute group work day. Spring semester, Professor R. Benedetto.

MATH 105 and 106 are designed for students whose background and algebraic skills are inadequate for the fast pace of MATH 111. In addition to covering the usual material of beginning calculus, these courses will have an extensive review of algebra and trigonometry. There will be a special emphasis on solving word problems.

(Offered as POSC 474 [GP, LP] [SC - starting with the Class of 2015] and LJST 374.) This seminar explores how the civil rights movement began a process of social change and identity-based activism. We evaluate the successes and failures of “excluded” groups’ efforts to use the law. We primarily focus on the recent scholarship of theorists, legal professionals, and activists to define “post-identity politics” strategies and to counteract the social processes that “normalize” persons on the basis of gender, sexuality, disability, and class.

(Analytic Seminar) The discipline of legal theory has the task of making law meaningful to itself. But there is a variety of competing legal theories that can make law meaningful in divergent ways. By what measure are we to assess their adequacy? Is internal coherence the best standard or should legal theory strive to accord with the extra-legal world? Then too, the institutions and practices of law are components of social reality and, therefore, as amenable to sociological or cultural analysis as any other component.