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McMaster University · Hamilton · advanced-functions preparation

McMaster University MATH1K03 — Advanced Functions

Review polynomial, rational, exponential and logarithmic function foundations. The current Advanced Functions course is kept distinct from older MATH1K03 calculus titles.

12 original question families · 36 parameter instances

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Course alignment and coverage

Public Fall 2026 section outline and embedded course description checked on 25 October 2026. Section-specific schedules, materials and policies can change; only the mapped objectives below are supported.

Across this collection: 140 distinct original families and 420 parameter instances. Courses share topic banks; translations and shared mappings are not extra questions.

Supported learning objectives

  • Algebra essentials

    Solve linear equations, expand products, factor a quadratic and identify an inequality boundary.

  • Functions and domains

    Evaluate and compose functions, invert a linear function and find a square-root domain endpoint.

  • Powers and logarithms

    Evaluate integer powers and logarithms, apply a doubling model and solve an equal-base equation.

What is not covered

Numerical and polynomial foundations only. Full rational-function domains/graphs, general logarithmic equations, transformations and complete advanced-functions coverage are missing. Trigonometry and calculus objectives are not assigned to this current course description. Check official admission and credit restrictions.

An original worked example

Solve 2x+3=9. Enter x.

Worked solution

Answer: 3

  1. 2x=6.
  2. Divide by 2: x=3.
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Official course sources

Independent, original, free self-study practice. Not affiliated with or endorsed by this university; these are not official exam questions. Topic alignment does not establish transfer credit, a current section’s weekly syllabus, full course coverage or a grade prediction. Follow your instructor’s rules and use official course materials for assessed work. No live AI chat or paid access is required.