Simon Fraser University MATH152 — Calculus II

Build the integration foundations of SFU MATH152 with polynomial primitives, signed accumulation and selected substitutions. The sequence-and-series portion is not simulated.

12 original question families · 36 parameter instances

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Course alignment and coverage

Official public description checked on 25 October 2026. A catalogue description is not a complete current section or weekly syllabus.

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

Polynomial antiderivatives
Reverse the power rule and use a stated constant or initial value. Exact fractional coefficients are supported.
Definite integrals and average value
Evaluate elementary polynomial integrals, distinguish signed accumulation and compute an average value.
Selected integration substitutions
Change variables and both bounds in elementary polynomial, logarithmic and trigonometric definite integrals.

What is not covered

Only polynomial primitives, elementary definite integrals and selected substitutions are supported. Integration by parts, partial fractions, improper integrals, numerical integration/error bounds, volumes, differential equations and sequences/series are not covered.

An original worked example

Find F(x) with F′(x)=6x² and F(0)=0. Enter the polynomial.

Worked solution

Answer: 2x^3

A general primitive is 2x³+C.
F(0)=0 gives C=0, hence F=2x³.

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Official course sources

SFU Fall 2026 — MATH152 ↗

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.