Mimi approaches math through an inquiry-based lens shaped by her Harvard Ed.M., asking students to reason through problems rather than memorize procedures. Whether the topic is fractions, proportional reasoning, or early algebra concepts, she designs each session around the specific gaps a student brings in. Her creative, learner-centered style is especially effective for students who've decided they're 'not math people.'

From arithmetic through calculus and into graduate-level statistics, Nina has taught math at nearly every level as both a Columbia TA and a private tutor. She's especially effective at pinpointing the exact conceptual gap — whether it's fraction operations, proportional reasoning, or function notation — that's creating downstream confusion, then rebuilding understanding from that specific point.

Few tutors can teach pre-algebra and multivariable calculus with equal clarity, but Justin's math background runs from a double bachelor's in physics and mathematics through a PhD in Computational Mathematics at the University of Chicago. He pinpoints exactly where a concept breaks down for a student — whether that's fraction operations, quadratic factoring, or function transformations — and rebuilds understanding from that specific gap.

From algebra through calculus, James has spent years teaching college and high school students to see math as a connected set of ideas rather than isolated procedures. His chemistry background means he constantly ties abstract concepts — like derivatives or systems of equations — back to tangible problems where the math actually does something. That context tends to make tricky topics click faster.

From fraction operations in middle school to derivatives in calculus, Sherry covers a wide math range and zeroes in on the conceptual gaps that cause recurring mistakes. Her psychology training at UChicago also means she's attuned to math anxiety — she knows how to rebuild a student's confidence around word problems or multi-step equations without glossing over the rigor.

Meghan's 1520 SAT score reflects strong quantitative reasoning, and she applies that same structured, step-by-step thinking when walking students through math concepts like fractions, ratios, and word problems. Her journalism background means she's especially good at translating abstract math language into plain English that clicks.

Sash's 1560 SAT required serious math performance under pressure, and her Comparative Literature training — constantly analyzing structures, patterns, and logical progressions across texts — gives her an unexpected but effective lens for tackling math problems that demand careful, sequential reasoning. She's especially useful for students who freeze up on word-heavy questions, since parsing dense language and extracting what actually matters is literally what her degree trained her to do.

A Cornell biology graduate, Josef regularly applies quantitative reasoning to scientific problems — from calculating reaction rates to modeling population dynamics — which keeps his math sharp and grounded in real applications. He breaks down concepts like proportional reasoning, unit conversions, and algebraic manipulation by tying them to tangible scenarios students can visualize. Rated 5.0 by students.

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 can adapt when a problem looks slightly different from the textbook example. Rated on both his 1590 SAT and 35 ACT, his quantitative instincts run deep.

Jennifer's tutoring background spans algebra through calculus, but her real strength in math is translating word-heavy problems into clear steps — a natural extension of her language arts training. She's especially effective with students who understand concepts in class but freeze when facing unfamiliar problem formats on their own.

A chemistry degree from Yale means Zosia has lived inside calculus, algebra, and applied math problems far beyond the textbook — calculating reaction rates, modeling physical systems, and working with logarithmic relationships daily. She connects abstract math concepts to tangible applications so that topics like functions, proportional reasoning, and equation-solving feel purposeful rather than arbitrary. Students who need both procedural fluency and conceptual understanding get both.

Garrett's triple-major undergraduate path — including biology — meant he couldn't avoid math even if he wanted to: calculus, statistical analysis, and quantitative reasoning threaded through every science course he took. That constant application gives him a practical fluency with concepts like derivatives, data interpretation, and algebraic manipulation that he can translate into clear, step-by-step explanations. His 1530 SAT confirms the fundamentals are rock-solid.

A year as a course assistant in Harvard's math department gave Richard front-row experience watching where students get stuck — whether it's fraction operations in middle school or limit definitions in calculus. He earned a 1600 SAT and 36 ACT, and his approach to math emphasizes understanding the reasoning behind each step so that new problem types don't feel like starting from scratch.

Vivian's 36 ACT composite and 1530 SAT required mastery across every math domain tested — from algebraic manipulation and coordinate geometry to probability and data interpretation. She teaches the underlying logic of each problem type so students can adapt when a question looks unfamiliar, not just when it matches a formula they've memorized. Rated 4.9 by students.

Michelle's teaching spans everything from middle school arithmetic through calculus, which means she's seen exactly where gaps in foundational skills — like fraction operations or order of operations — start causing problems in later courses. She traces errors back to their root and rebuilds understanding from that point, so students stop making the same mistakes on autopilot.

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 multiple angles. That holistic approach, rated 4.9 by students, is especially useful for visual and conceptual learners.

Covering everything from basic arithmetic through calculus, Judah's math tutoring zeroes in on whatever concept is causing the bottleneck — whether that's fraction operations in middle school or function transformations in pre-calc. His 1580 SAT score reflects deep comfort with quantitative reasoning, and his approach emphasizes understanding why a method works so students can adapt it to unfamiliar problems.

Not every math tutor needs to be a math major — sometimes a well-rounded thinker who scored 1540 on the SAT brings a clearer way of explaining concepts to students who feel stuck. Ayako covers everything from fraction operations and proportional reasoning up through basic algebra and geometry, translating abstract procedures into language that actually makes sense.

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 shapes how he teaches concepts like functions, rates of change, and proportional reasoning: he connects each one to a concrete scenario so the logic sticks. His 1540 SAT confirms the fundamentals are sharp across the board.

Neurobiology at Harvard meant Emma lived in quantitative territory — biostatistics, data modeling, and the calculus underpinning neural systems research. That science-driven math fluency, paired with a 1550 SAT, means she can explain everything from algebraic fundamentals to calculus concepts with the precision of someone who uses math as a daily tool, not just a classroom exercise. Rated 5.0 by students.

Vansh covers math from elementary arithmetic through calculus, but what sets his approach apart is how he links each new concept to something a student already knows. Fractions become a gateway to ratios; ratios open the door to proportional reasoning and eventually algebra. That thread of continuity keeps students from feeling like every chapter is starting from scratch.

Camille started tutoring almost seven years ago teaching math to underserved students, and that foundation shaped how she approaches the subject — she pinpoints exactly where a concept breaks down, whether it's fraction operations in pre-algebra or function notation in algebra. Her 5.0 rating speaks to an ability to make abstract procedures click through clear, step-by-step explanations.

Christopher approaches math by connecting abstract procedures to the reasoning behind them — whether that's explaining why cross-multiplication works in proportions or walking through the logic of order of operations. His Yale training in the history of science gave him a deep appreciation for how mathematical ideas build on each other, which shapes the way he breaks down problems for students at every level.

From fraction operations in elementary school to limits in calculus, Julia has tutored math at nearly every level, and her Stanford economics background keeps her grounded in how mathematical thinking applies outside the classroom. She uses a Socratic approach — asking targeted questions that push students to identify patterns themselves rather than waiting for the formula to be handed to them.

Brian tutored underclassmen in math throughout his time at Stuyvesant, one of the most rigorous math-and-science high schools in the country. He tackles everything from fraction operations and ratios up through early algebraic reasoning, pinpointing exactly where a concept breaks down for a student. His 1560 SAT speaks to the kind of quantitative fluency he brings to each session.

Samantha covers math from arithmetic fundamentals through calculus, which means she can spot exactly where a gap in earlier concepts — like fractions or order of operations — is causing trouble in more advanced work. Her approach connects each new skill to what a student already knows, making topics like proportional reasoning or multi-step equations click rather than feel like disconnected procedures.

Between his calculus and algebra tutoring and his quantitative MBA coursework, Gerard has spent years translating math concepts into language that makes sense to students who don't consider themselves "math people." He zeroes in on the specific operation or concept causing confusion — whether that's fraction arithmetic, proportional reasoning, or interpreting word problems — and works through it with clear, structured examples.

From fraction operations in fifth grade to pre-algebra concepts in eighth, Natalie has tutored math across the full range of what trips students up before high school. Her neurobiology training at Penn sharpened her ability to recognize how individual students process quantitative information differently — so she adjusts her explanations on the fly rather than repeating the same steps louder.

From basic algebra through calculus, Kelly's engineering background means she doesn't just demonstrate procedures — she explains the reasoning underneath them so concepts like function behavior, rate of change, and proportional relationships actually click. Her 5.0 rating speaks to an approach that connects abstract math to concrete problem-solving, whether a student is tackling fractions or factoring polynomials.

While Bina's primary expertise sits in the humanities, her 1470 SAT score reflects solid quantitative reasoning, and she's comfortable with math through the fundamentals that middle and high school students encounter. She's particularly effective at translating word problems into equations — a skill her philosophy training in formal logic reinforces daily.

Studying Politics, Philosophy, and Economics at Penn means Esther lives in quantitative reasoning daily — economic modeling, game theory, statistical analysis — which keeps her math skills sharp and applied. She's particularly good at showing students the logic underneath a procedure, so that solving an equation or setting up a word problem feels like reasoning through a puzzle rather than following arbitrary rules. Rated 5.0 by students.

From fractions and ratios to pre-algebra concepts like variables and order of operations, Sam breaks down each topic into manageable steps that build genuine number sense. His analytical training at Cornell — where he regularly works with labor statistics and quantitative data — keeps his explanations grounded in real-world context. Rated 5.0 by students.

Sarah tutors algebra and calculus alongside her doctoral work at Harvard, bringing a methodical, concept-first approach to problem-solving. She's particularly effective at translating word problems into mathematical language — a skill her English and analytical training makes second nature.

Predentistry coursework at Vanderbilt means Sarah uses math daily — from stoichiometry calculations to statistical analysis of research data — so she teaches concepts with real-world anchors that make them click. Whether a student is struggling with fractions or tackling quadratic equations, she breaks problems into smaller, logical steps that build genuine understanding. Rated 5.0 by students.

Matthew covers math from arithmetic fundamentals through early high school topics like linear equations, geometric proofs, and basic trigonometry. His approach breaks each problem type into a clear sequence of steps so students can recognize what a question is actually asking before they start solving.

From basic arithmetic through calculus, Victoria has taught math at nearly every level — elementary students learning number sense, middle schoolers tackling fractions and proportions, and high schoolers working through derivatives. Her education background means she explains concepts multiple ways until the reasoning lands, not just the procedure.

Eric has taught math at every level from elementary arithmetic through calculus, which gives him an unusual ability to pinpoint exactly where a gap in understanding started — even if it's several grade levels back. He walks students through problems step by step, asking questions that reveal the underlying logic so each solution method actually makes sense. His 1520 SAT score speaks to the depth of his own quantitative skills.

Moriah covers math from elementary arithmetic through calculus, but her real strength is identifying the specific conceptual gap holding a student back — whether that's fraction operations, function notation, or the transition from algebra to trigonometry. She teaches at a preparatory school and regularly tutors students one-on-one through both standardized test math and coursework. That dual perspective lets her connect classroom concepts to the way problems actually appear on exams.

Three STEM degrees from MIT gave Stephanie unusual range across math topics — she's equally comfortable explaining fraction operations to a younger student and walking an older one through limits or combinatorics. Her 5.0 rating speaks to an ability to find the specific gap in understanding that's holding a student back and address it directly.

From pre-algebra through multivariable calculus and differential equations, Daniel covers nearly the entire math curriculum and knows how each level builds on the last. His engineering physics coursework at Cornell means he can show students why a concept matters — connecting, say, trigonometric identities to wave behavior or matrix operations to real systems — which makes the math itself easier to retain.