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Joseph B. Dence

Saint Louis University

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College Mathematics Journal | 2013

Series of Reciprocal Triangular Numbers.

Paul Bruckman; Joseph B. Dence; Thomas P. Dence; Justin Young

Summary Reciprocal triangular numbers have appeared in series since the very first infinite series were summed. Here we attack a number of subseries of the reciprocal triangular numbers by methodically expressing them as integrals.

Archive | 1999

Elements of the theory of numbers

Joseph B. Dence; Thomas P. Dence

Mathematics Magazine | 2009

A Survey of Euler's Constant

Thomas P. Dence; Joseph B. Dence

College Mathematics Journal | 2010

Four Ways to Skin a Definite Integral

Joseph B. Dence; Thomas P. Dence; Thomas Dence

The Mathematics Teacher | 1993

A Rapidly Converging Recursive Approach to Pi

Joseph B. Dence; Thomas P. Dence

Archive | 2010

Advanced Calculus: A Transition to Analysis

Joseph B. Dence; Thomas P. Dence

College Mathematics Journal | 1995

A Surprise Regarding the Equation φ(x) = 2(6n + 1)

Joseph B. Dence; Thomas P. Dence

Mathematics and Computer Education | 1989

An Infinite Product Approach to Vieta's Formula.

Joseph B. Dence; Thomas P. Dence

College Mathematics Journal | 2003

Column Integration and Series Representations

Thomas P. Dence; Joseph B. Dence

College Mathematics Journal | 2001

A Property of Quadrilaterals

Joseph B. Dence; Thomas P. Dence

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Thomas P. Dence

Ashland University

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