Award-Winning IB Mathematics: Analysis and Approaches Tutors
serving Chicago, IL

Having earned the IB Diploma herself, Zo knows the Analysis and Approaches curriculum inside out — the internal assessment expectations, the way Paper 1 and Paper 2 split non-calculator and calculator work, and the specific style of justification IB examiners want. She breaks down topics like differential calculus and probability distributions with the kind of clarity that comes from recently navigating the program as a student.

I am a recent graduate of Princeton University's Mechanical and Aerospace Engineering Department. I am passionate about teaching and mentoring and have done so in multiple capacities over the last four years, including a fellowship during which I taught pre-algebraic math to a group of middle school students from traditionally underserved backgrounds in Saint Paul, MN. I love interacting with students and seeing them grow over the course of their studies. I'm ecstatic at the opportunity to learn alongside them as we venture into educational rabbit holes and uncover key concepts about math, science, and everything else.

IB Analysis and Approaches leans heavily on proof-based reasoning, from limits and continuity in calculus to the logic behind combinatorics and complex numbers. Jacob's philosophy training at the University of Chicago sharpened exactly the kind of structured argumentation that Paper 1 and Paper 2 demand. He walks students through each problem type with attention to both the math and the IB-specific notation and formatting expectations.

IB Math: Analysis and Approaches demands comfort with proof-based reasoning, extended problem sets, and topics like sequences, complex numbers, and differential equations that go well beyond a standard curriculum. James's physics background aligns closely with the course's emphasis on mathematical modeling and analytical thinking. He's particularly effective at preparing students for Paper 2 and Paper 3 problems that require multi-step synthesis across topics.

IB Analysis and Approaches leans heavily on proof-based reasoning and abstract thinking — from differential calculus to complex number theory. Bryson teaches students to read IB-style questions carefully, map them to the correct technique, and present solutions with the rigor IB examiners expect. His experience across multiple math levels means he can reinforce prerequisite skills on the fly when needed.

IB Analysis and Approaches demands comfort with abstraction, whether it's working through calculus concepts or building proofs in the algebra and functions unit. William treats each topic as a chain of reasoning, walking students through the logic behind techniques like differentiation and series so the math feels less like memorization and more like problem-solving.

IB Analysis and Approaches demands comfort with proof-style reasoning, calculus, and abstract algebra topics that many students encounter for the first time under exam pressure. Kate's science-heavy coursework at DePaul keeps her sharp on the rigorous mathematical thinking this course requires, particularly around differentiation, integration, and function analysis. She breaks multi-step problems into smaller logical moves so the overall structure becomes visible.

IB Analysis and Approaches leans heavily on proof-based reasoning and abstract concepts — series convergence, differential equations, and the calculus of complex functions — territory Timothy covers daily as a tenured university math professor. His years as an AP Calculus exam reader also sharpened his eye for the precise justification IB examiners expect in paper responses. Rated 5.0 by students.

IB Math: Analysis and Approaches demands comfort with both rigorous proof-style reasoning and applied problem-solving across calculus, algebra, and statistics. Thomas holds a degree in mathematics and statistics, which maps directly onto the HL and SL syllabus — from sequences and series to probability distributions to differential equations. He also understands the IB's emphasis on mathematical communication, coaching students to write solutions that earn full marks on Paper 2 and Paper 3.

IB Math: Analysis and Approaches packs university-level rigor into a high school course — proof-based reasoning, sequences and series, and differential equations all show up before students ever set foot on a college campus. Whitney's graduate coursework at UIUC overlaps directly with the HL calculus and statistics content, and she connects each topic to tangible applications in chemistry and data analysis.

IB Analysis and Approaches packs university-level rigor into a high school timeline, especially in its treatment of differential calculus and probability distributions. Minu's own math-heavy path through a neuroscience major and into medical school means she's worked through these exact topics under similar pressure. She zeroes in on the conceptual understanding the IB examiners reward in Paper 2 and Paper 3 long-response questions.

IB Analysis and Approaches leans heavily on proof-based reasoning and formal calculus — topics like convergence of series, differential equations, and rigorous probability that demand both computational skill and conceptual clarity. Emily's math background extends through Calc 3, giving her the depth to explain the theory behind HL topics rather than just walking through mark schemes. As a University of Chicago student familiar with the IB system, she also knows how to prep for the paper-specific question styles that catch students off guard.

Analysis and Approaches is the IB's most proof- and theory-heavy math course, demanding fluency in topics from complex sequences and series to differential equations. John's Yale-trained analytical rigor and self-described love of problem-solving make him well-suited to a curriculum that prizes mathematical reasoning over calculator shortcuts. He's particularly strong at walking students through multi-step problems where choosing the right approach matters as much as executing it.

IB Analysis and Approaches leans hard into proof-style reasoning and abstract problem-solving, especially in the HL calculus and algebra units. Brian's Caltech math background maps directly onto this curriculum — he's comfortable walking through epsilon-delta arguments, complex number proofs, and the kind of multi-step problems that earn top marks on Paper 1.

IB Math: Analysis and Approaches demands comfort with proof-style reasoning and multi-step problems that blend calculus, algebra, and statistics in a single question. Allison's physics background gives her fluency with the kind of mathematical modeling the IB curriculum emphasizes, and her eight years of tutoring experience mean she knows how to pace students through both SL and HL content without letting anything slip through the cracks.

IB Math: Analysis and Approaches demands fluency across calculus, proof-based reasoning, and mathematical modeling at a level that surprises many students. Ryan's coursework at Cornell in computer science overlaps heavily with the program's emphasis on sequences, series, and formal logic, giving him a practical grip on the material that goes well beyond exam prep.

IB Analysis and Approaches blends pure math rigor with applied problem-solving — from differential calculus and series convergence to the statistics and probability options that many students underestimate. Bahaeddine's PhD in Statistics and bachelor's in Mathematics mean he can tackle both the calculus-heavy and data-analysis strands with equal depth. His years teaching at the college level translate into clear explanations of proof-based questions and the internal assessment's mathematical exploration.

IB Analysis and Approaches leans heavily on proof-style reasoning and formal calculus — topics that reward deep understanding over formula memorization. Carmen teaches across the full IB math lineup, so she knows exactly where AA diverges from Applications and Interpretation and can tailor sessions to the specific paper formats and internal assessment expectations. She's especially sharp on the connections between functions, derivatives, and their graphical interpretations that Paper 2 loves to test.

I am a firm believer of this and, as such, I do not spoon feed students during sessions but rather guide them to figure out how to answer their own questions and solve their own problems. Thus, I focus not only on what to do, but how and why to do it. One of the most significant drivers of independent learning is curiosity, and this is one of the primary traits I aim to cultivate in students.

Having completed the full IB diploma at Bergen County Academies' Academy for Business and Finance, Toni knows the Analysis and Approaches curriculum from the inside — the exploration, the emphasis on proof, and the way Paper 1 and Paper 2 test different skills. She's especially strong on functions, sequences, and the probability and statistics units that often catch HL students off guard.

IB Analysis and Approaches leans heavily on proof-style reasoning and formal calculus — areas Yuanxin covers daily as a certified math teacher who also tutors competition math and multivariable calculus. She unpacks topics like limits, derivatives of composite functions, and the binomial theorem with the rigor the HL exams demand, while keeping the internal assessment process manageable.

Analysis and Approaches leans heavily on pure mathematical reasoning — proof-style thinking, calculus concepts, and algebraic manipulation that many students haven't encountered at that intensity before. Adriana's biochemistry training at Rice meant working through differential equations and statistical models regularly, giving her a practical grip on the topics that dominate Paper 1 and Paper 2. She also knows how to coach students through the exploration component so it reads as genuine mathematical inquiry.

IB Analysis and Approaches demands comfort with proof-style reasoning and multi-step problems that blend calculus, algebra, and trigonometry in a single question. Carter's interdisciplinary training at Brown — spanning applied math, economics, and philosophy — maps naturally onto the kind of analytical thinking this course rewards. He's particularly effective at unpacking Paper 1 non-calculator questions where conceptual clarity matters most.