Purdue MA 16200: Plane Analytic Geometry and Calculus II
MA 16200 continues Purdue's main calculus sequence: techniques and applications of integration, sequences and series, parametric and polar coordinates, and vectors. It carries the standard Calc II reputation and is widely considered the harder half of the first-year sequence.
Fennie is independent and not affiliated with Purdue University. This is an unofficial study guide.
What makes it hard
Two separate walls: integration techniques demand pattern recognition built only by volume (knowing which method fits which integral), and the series unit is conceptually unlike all prior calculus, testing logic more than computation. The five-credit pace means both walls arrive fast, and students who scraped through MA 161 on weak fundamentals tend to hit them hardest.
What you'll cover
- • Techniques of integration
- • Applications of integration
- • Improper integrals
- • Sequences and series
- • Convergence tests and Taylor series
- • Parametric equations and polar coordinates
The MA 16200 study guide
How to study for Purdue MA 16200, step by step.
- 1
Do mixed integral sets from the first week
Knowing whether an integral wants substitution, parts, or partial fractions is MA 16200's first exam skill, and topic-sorted homework alone never builds it. Mix techniques in every practice session.
- 2
Keep differentiation and algebra warm
Integration punishes weak MA 161 skills twice over. A short weekly refresher on derivatives and algebraic manipulation prevents old gaps from resurfacing inside new material.
- 3
Give series double the runway
Sequences and series is the unit that breaks Calc II students everywhere, because convergence reasoning is logic, not computation. Start reading ahead before the unit opens and expect it to need more sittings.
- 4
Build a convergence-test decision chart
One page mapping each test to its conditions and the series shapes it handles. Practice classifying series with it, then without it; exams grade the choice of test as much as the execution.
- 5
Run past common exams under time pressure
Purdue's old exams are the most faithful practice that exists. Timed, no notes, in the final week before each exam. The format and pacing are part of what's being tested.
Today
Today's MA 16200 plan
What a Fennie Daily Plan looks like for MA 16200. Yours is built from your own syllabus and adapts every day to your deadlines and progress.
First plan free, no card required. Fennie is independent and unaffiliated with your school.
FAQ
Is MA 16200 harder than MA 16100?
Most students say yes. Integration technique selection only comes from high practice volume, and the series unit is a conceptual leap that catches even students who did well in 161. Budget more weekly time than you needed for Calc I.
How do I study for the series unit in MA 16200?
Start before the unit opens, build a one-page convergence-test decision chart, and practice classifying series rapidly before computing anything. Series questions test choosing the right tool under its right conditions; pure formula drilling misses the point.
How do I get better at integration techniques?
Volume and mixing: large sets of integrals where you don't know in advance which technique applies. The recognition skill is exactly what exams test, and it only develops when practice forces the choice on every problem.
More Purdue courses
MA 16100: Plane Analytic Geometry and Calculus I
MA 16100, MA 161 to students, is Purdue's five-credit Calculus I: limits, derivatives, applications of differentiation, and the start of integration, required across science and many other majors. The five-credit format means more class hours and a faster effective pace than most universities' Calc I.
MA 26100: Multivariate Calculus
MA 26100 is Purdue's Calculus III: vectors, partial derivatives, multiple integrals, and vector calculus through Green's, Stokes', and the divergence theorems. It's required for engineering and most physical science majors, usually in sophomore year.
MA 26500: Linear Algebra
MA 26500 is Purdue's linear algebra course for engineers and scientists: systems of equations, matrices, determinants, vector spaces, eigenvalues, and diagonalization. It's typically taken in sophomore year, often alongside MA 26600.
MA 26600: Ordinary Differential Equations
MA 26600 covers first-order equations, linear second-order equations, Laplace transforms, and systems of differential equations, the standard ODE course required across Purdue engineering. It leans heavily on the calculus sequence and touches linear algebra in its systems unit.