PHARMACY MATHEMATICS

MAT1PHM

2015

Credit points: 15

Subject outline

In Pharmacy Mathematics you are introduced to fundamental mathematical and statistical techniques that are required for pharmacy studies and research. In the first component, you will apply methods of differential and integral calculus to model phenomena in pharmacokinetics, chemical kinetics, epidemiology and demography. The second (larger) component you will study statistical methods and their applications in health, pharmaceutical and biological contexts. The topics include random variables, distributions and probability and statistical inference for means and proportions. Use is made of Microsoft Excel for data analysis.

School: School Engineering&Mathematical Sciences

Credit points: 15

Subject Co-ordinator: Robert Champion

Available to Study Abroad Students: Yes

Subject year level: Year Level 1 - UG

Exchange Students: Yes

Subject particulars

Subject rules

Prerequisites: Available for students enrolled in the Bachelor of Pharmacy course (SVPB or SBPM or SHPM or SBPB or SHPB).

Co-requisites: N/A

Incompatible subjects: N/A

Equivalent subjects: N/A

Special conditions: N/A

Learning resources

Readings

Resource TypeTitleResource RequirementAuthor and YearPublisher
ReadingsThe practice of statistics in the life sciencesPrescribedBaldi, B and Moore, D.S. 20122ND ED., NEW YORK: W.H. FREEMAN AND CO.
ReadingsApplied biopharmacuetics & PharmacokineticsRecommendedShaegel, L, Wu-Pong, S, and Yu, ABC 2005MCGRAW-HILL, NEW YORK.
ReadingsBasic statistics and pharmaceutical statistical applicationsRecommendedDe Muth, JE 20062ND EDN, CHAPMAN & HALL/CRC, BOCA RATON.
ReadingsPharmaceutical statisticsRecommendedJones, D 2002PHARMACEUTICAL PRESS, PADSTOW.
ReadingsPharmaceutical statistics : practical and clinical applicationsRecommendedBolton, S and Bon, C 20044TH EDN, DEKKER, NEW YORK

Graduate capabilities & intended learning outcomes

01. Apply the appropriate rules to differentiate and integrate simple functions.

Activities:
Students are required to differentiate and integrate functions in problems in test 1 and the exam.

02. Use methods of differential and integral calculus to solve introductory modelling problems in pharmacokinetics, chemical kinetics, epidemiology and demography.

Activities:
Students are required to solve calculus based modelling problems in test 1 and the exam.

03. Apply appropriate methods to solve introductory problems in probability, distributions and sampling applied in pharmaceutical industry, pharmacy practice, health and biological contexts.

Activities:
Students are required to solve probability, distributions and sampling problems in test 2 and the exam.

04. Apply appropriate methods to solve introductory problems in statistical inference applied in health, pharmaceutical and biological contexts.

Activities:
Students are required to solve statistical inference problems in test 2 and the exam.

05. Interpret Excel generated solutions to statistical inference problems and write explanations of the solutions.

Activities:
Students are required interpret Excel solutions to inference problems in test 2 and the exam.

06. Demonstrate effective written communication skills by presenting mathematical ideas and solutions to problems in a clear and logical fashion, supported by appropriate explanations and correct use of notation.

Activities:
Students are required to demonstrate effective communication skills in all three tests and the exam. Marks are specifically allocated to written communication in the tests, while in the exam communication is one of the factors taken into account in awarding marks.

07. Demonstrate expertise in explaining mathematical and statistical concepts.

Activities:
Students are required to demonstrate effective writing skills in answering questions that specifically ask for explanation of mathematical and statistical concepts in both tests and the exam.

Bendigo, 2015, Semester 2, Day

Overview

Online enrolment: Yes

Maximum enrolment size: N/A

Enrolment information:

Subject Instance Co-ordinator: Robert Champion

Class requirements

LectureWeek: 31 - 43
Three 1.0 hours lecture per week on weekdays during the day from week 31 to week 43 and delivered via face-to-face.

TutorialWeek: 31 - 43
One 1.0 hours tutorial per week on weekdays during the day from week 31 to week 43 and delivered via face-to-face.
"On specific dates during the semester some tutorials will be run in a computer lab."

Assessments

Assessment elementComments%ILO*
Three short tests during the semester3001, 02, 03, 04, 05, 06, 07
one 3-hour examination7001, 02, 03, 04, 05, 06, 07