Quantitative Skills with Applications

• • Topics will be available to enrolled students in the subjects moodle site approximately one week prior to the commencement of the teaching period.

No eligibility requirements

Additional requirements

• Equipment requirements - Headphones or speakers (required to listen to lectures and other media) Headset, including microphone (highly recommended) Webcam (may be required for participation in virtual classrooms and/or media presentations).
• Software requirements - Please refer students to link for requirements: http://www.une.edu.au/current-students/support/it-services/hardware It is essential for students to have reliable internet access in order to participate in and complete your units, regardless of whether they contain an on campus attendance or intensive school component.
• Travel requirements - Travel may be required to attend the Final Examination for this subject. Travel may be required if students choose to attend the Non-Mandatory Intensive School. 2021 dates to be advised.
• Other requirements -

  Textbook information is not available until approximately 8 weeks prior to the commencement of the Teaching period. 
  Students are expected to purchase prescribed material. 
  Textbook requirements may vary from one teaching period to the next. 

Mathematical models appear throughout the natural and social sciences. For example, growth of both cell populations and money can be modelled using exponential functions. In this subject, students will learn how to develop, understand and apply mathematical models, and see how the universality of mathematics connects seemingly disparate fields. Emphasis is placed on developing good mathematical intuition as well as technical problem-solving, allowing students to immediately apply the knowledge learned in this subject or continue on to the calculus-based mathematics subjects. This subject follows the Introduction to Quantitative Skills subject or NSW HSC Mathematics or equivalent.

Topics covered include functions and graphing review; exponential, logarithmic, and inverse functions and equations; trigonometric functions and equations (a unit circle approach); solving systems of linear equations using matrices; and sequences and series: solving first-order recurrence relations, arithmetic progressions, geometric progressions.

Final Examination: 2 hrs 15 mins duration. The exam will be offered online with supervision via webcam and screen sharing technology. Coordinated by UNE Exams Unit. Relates to Learning Outcomes: 1-6 UNE manages supervised exams associated with your UNE subjects. Prior to census date, UNE releases exam timetables. They’ll email important exam information directly to your UNE email address.

• Mathematics calculations and problem solving (4%)
• Mathematics calculations and problem solving (5%)
• Mathematical calculations and problem solving (4%)
• Mathematical calculations and problem solving (5%)
• Mathematical calculations and problem solving (4%)
• Mathematical calculations and problem solving (5%)
• Mathematical calculations and problem solving (4%)
• Mathematical calculations and problem solving (5%)
• Mathematical calculations and problem solving (4%)
• Final Examination (Online) (60%)

Current study term: 27 Jun 21 to 24 Sep 21