Antiderivatives and definite integrals
Riemann sums, the fundamental theorem of calculus.
Substitution, integration by parts, partial fractions, series: Calculus II is about recognizing the right method fast. We teach you how to see it.

In Calculus II, each technique on its own is fairly simple. The hard part is knowing which one to use on an unfamiliar integral, especially during an exam. We build a clear recognition method with you, then practise it on dozens of varied examples.
Riemann sums, the fundamental theorem of calculus.
Substitution, by parts, trigonometric, partial fractions.
Area between curves, volumes of revolution, arc length depending on the course.
Convergence, divergence and comparison.
Convergence tests, geometric and power series.
Approximating a function with a polynomial, depending on your course outline.
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Calculus II builds on derivatives. We quickly review what's missing from Calculus I before moving on.
Yes, it's often the most abstract part. We use visual examples and a decision chart to pick the right test.
It depends on where you start. Often 4 to 8 focused sessions are enough for a serious comeback.
Send us your course outline and we'll tell you honestly whether it's a good fit.
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