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  1. Pennel-Differential Equaitons First Order Applications

    09 Sep 2017 | Contributor(s):: Brian Winkel

    Pennel, Steve. Differential Equations:  Applications of First Order Differential Equations. Notes. 44 p. Universiyt of Massachusetts, Lowel.This is a set of modeling activities with derivations, Matlab code, and mathematical details covering the following topics: Newton’s Second Law...

  2. 2011-Leinbach-Beyond Newtons Law Of Cooling Time Of Death

    09 Sep 2017 | Contributor(s):: Brian Winkel

    Leinbach, Carl.  2011. Beyond Newton's law of cooling – estimation of time since death. International Journal of Mathematical Education in Science and Technology. 42:6, 765-774.Abstract:  The estimate of the time since death and, thus, the time of death is strictly that, an...

  3. 2008-HELM-Applications Of Differential Equations Chapter19

    08 Sep 2017 | Contributor(s):: Brian Winkel

    HELM - University of Southampton. 2008. Applications of Differential Equations. Chapter 19.https://nile.northampton.ac.uk/bbcswebdav/courses/CFAP02R/Guest%20access%20files/HELM_new/pages/workbooks_1_50_jan2008/Workbook19/19_1_modling_with_diffrntl_eqns.pdf . Accessed 5 September 2017.The...

  4. HELM-Workbook19-Differential_Equations

    05 Sep 2017 | Contributor(s):: Brian Winkel

    HELM. Workbook 19:  Differential Equations.  74 pp. From site http://helm.lboro.ac.uk/Over 50 workbooks are freely available for download a the site.  This workbook Workbook 19:  Differential equations is a nice mix of examples worked out concerning skills and models. The...

  5. 1-115-S-ModelingWithFirstOrderODEs

    04 Sep 2017 | | Contributor(s):: Michael Grayling

    Several models using first order differential equations are offered with some questions on formulating a differential equations model

  6. Beyond Newton's law of cooling – estimation of time since death

    02 Mar 2017 | | Contributor(s):: Brian Winkel

    Leinbach, Carl. 2011. Beyond Newton’s law of cooling – estimation of time since death. International Journal of Mathematical Education in Science and Technology. 42(6): 765-774.Article Abstract: The estimate of the time since death and, thus, the time of death is strictly that, an...

  7. 2004DennyYackel Temperature Models for Ware Hall

    25 Jun 2015 | | Contributor(s):: J. K. Denny, C. A. Yackel

    Denny, J. K. and C. A. Yackel. 2004.  Temperature Models for Ware Hall. The College Mathematic Journal. 35(3): 162-170.This paper offers some very nice extended models for cooling off a new office area for a mathematics department. The models are nicely explained and developed and they get...

  8. 2011Leinbach Beyond Newton's law of cooling

    20 Jun 2015 | | Contributor(s):: Carl Leinbach

    Article Review and AnnotationLeinbach, Carl. 2011.  Beyond Newton's law of cooling – estimation of time since death.  International Journal of Mathematical Education in Science and Technology. 42(6): 765-774.The author opens this article with the following, “There are...