From simplifying algebraic expressions all the way through integration by parts in AP Calculus BC, Kate covers the full span of middle school and high school math. Seven years of tutoring means she's seen where students consistently get stuck — like the jump from arithmetic thinking to variable thin...

Jessica's path through a Penn history degree and medical school required constant fluency in math — from college algebra and calculus to the quantitative reasoning embedded in scientific coursework. She breaks down arithmetic, fractions, ratios, and word problems by connecting them to practical scen...

From pre-algebra fundamentals through calculus and linear algebra, Jai's engineering background means he's used every branch of math students typically encounter — and used it under pressure. He's especially sharp at showing why a technique works, not just demonstrating the steps, so that students c...

Erika covers math from pre-algebra fundamentals through calculus, with particular strength in the middle and high school range where gaps in foundational skills tend to snowball. She diagnoses exactly where a concept breaks down — whether it's fraction operations, equation balancing, or function beh...

From pre-algebra fundamentals through multivariable calculus, Rhea covers an unusually wide range of math — and her 36 ACT and 1550 SAT back up that breadth with results. She digs into the reasoning behind formulas and procedures so that concepts like function transformations or integration techniqu...

A mechanical engineering PhD means living inside math every day — differential equations, linear algebra, multivariable calculus, and everything that builds toward them. Jeffrey uses that depth to explain foundational topics like fractions, proportions, and algebraic reasoning in ways that prepare s...

Tony's biology degree from Yale required a steady diet of quantitative coursework — biostatistics, population modeling, enzyme kinetics — which means he learned math not as an abstract exercise but as something that had to produce correct, meaningful answers in a lab setting. That applied mindset sh...

From pre-algebra fundamentals to multivariable calculus, Charles covers a wide range of math and genuinely prefers teaching it through real-world application problems — figuring out rates of change in a physical system or modeling a trajectory rather than grinding through decontextualized drills. Hi...

From fraction operations in middle school to limits and derivatives in high school, Zachary covers the full K-12 math spectrum. His approach zeroes in on the specific step where a student's reasoning breaks down — whether that's setting up a word problem, manipulating algebraic expressions, or inter...

Big-picture thinking is Matthew's signature: before drilling a procedure, he shows students why a technique works and where it connects to concepts they already know. His Stanford bioinformatics training required fluency across algebra, calculus, and statistics, so he can meet a math problem from mu...