Award-Winning Math Tutors
serving Manhattan, NY

Scoring a 34 ACT composite means Noah has the quantitative chops to cover everything from fraction operations and proportional reasoning up through algebraic problem-solving. He zeroes in on where a student's understanding breaks down — whether that's setting up word problems or working with negative numbers — and rebuilds confidence from that exact point.

From fraction operations in middle school to derivatives in calculus, Sandy covers the full arc of math and knows exactly where students tend to get stuck at each level. She digs into the reasoning behind formulas — why cross-multiplication works, what a limit actually means — so that each new concept builds naturally on the last. A 1500 SAT scorer with a finance background, she's comfortable making math feel practical.

Moving from Germany to the U.S. at eleven meant Philipp had to rebuild his academic footing in a new language — an experience that gave him a sharp sense for when a student's math confusion is actually a conceptual gap versus a communication gap. He tutors across algebra, algebra 2, and calculus, and his 1590 SAT confirms the quantitative fluency behind his teaching. He's especially effective at untangling word problems, where his bilingual instincts help him restate what a question is really asking in terms a student can grab onto.

Theo's 35 ACT composite required performing under pressure across algebra, geometry, and trigonometry — and his economics coursework at Columbia keeps him working through quantitative models regularly. He unpacks math problems by showing students the logic driving each step, so a technique learned in one context transfers naturally to unfamiliar questions. Rated 5.0 by students.

Early math concepts like regrouping in subtraction or understanding fractions as parts of a whole can trip kids up if the reasoning behind them isn't clear. Emily's special education training gives her a deep toolkit for making these ideas concrete — think base-ten blocks, number lines, and real-world word problems that connect arithmetic to things students already understand.

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.

Plenty of students decide early that they're "not math people" — Reid specializes in dismantling that belief. His approach connects abstract procedures to concrete reasoning, whether that means visualizing fractions on a number line or tracing why order of operations works the way it does, so that confidence builds alongside competence.

Years of teaching middle school math at a Boston charter school gave Liz a toolbox of ways to break down fractions, ratios, proportions, and early algebraic thinking so they actually click. She's especially skilled at identifying where a student's understanding breaks down and rebuilding from that exact point — a strength sharpened by her special education training. Rated 4.7 by students and families.

Solange approaches math as a subject that rewards structured thinking over speed, breaking problems into logical steps students can follow and eventually internalize. Her 34 ACT composite reflects sharp quantitative reasoning, and she applies that same methodical approach to arithmetic, pre-algebra, and foundational concepts that younger or struggling students need to build confidence.

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 basic operations through pre-algebra and into calculus, Daniel covers a wide math range and adjusts his explanations to wherever a student currently stands. He emphasizes translating word problems into equations — a skill that trips up students at every level — because once that click happens, the mechanics become far less intimidating.

Some students need to see a concept drawn out visually; others need to work backward from the answer to understand the steps. Sabira's applied mathematics degree at Johns Hopkins trained her to approach problems from multiple angles, whether that means arithmetic fundamentals, fraction operations, or early algebraic thinking. She adapts her explanations on the fly until the reasoning genuinely clicks.

A triple Bachelor of Science holder, Sung has spent years working through math at every level — from proportional reasoning and equation-solving in middle school to the limit definitions and derivative rules of calculus. He breaks problems into smaller logical steps so students can see the reasoning behind each move, not just follow a memorized procedure.

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.

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.

Pursuing a certificate in Statistics and Machine Learning alongside her philosophy degree at Princeton, Julie brings both computational rigor and clear logical thinking to math at every level. She breaks down problems — whether it's fraction operations or function analysis — into reasoning steps students can follow and replicate on their own. Rated 4.9 by students.

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.

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.

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.

From basic arithmetic through trigonometry and calculus, Matthew covers the full math pipeline and considers it his specialty. His teaching method is deliberate: he demonstrates a concept step by step, then puts students in the driver's seat with progressively harder problems, asking targeted questions along the way to make sure understanding — not just memorization — is happening.

Maya's ACT score of 34 included the math section, and her tutoring range spans algebra through calculus — but her real edge is that she came to math through writing and the humanities, which means she knows exactly how to translate abstract procedures into plain language for students who don't think of themselves as "math people." She's spent over seven years working across age groups, so she's quick to spot whether a student's struggle is conceptual or just notational confusion. Rated 5.0 by clients.

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.

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.

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.

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.

Whether it's fraction operations tripping up a middle schooler or logarithmic equations stumping a high schooler, Allen zeroes in on the specific conceptual gap causing the confusion rather than re-teaching an entire chapter. His 1570 SAT — with its heavy quantitative component — reflects genuine mathematical fluency, and he draws on experience across algebra, geometry, trigonometry, statistics, and calculus to meet whatever level a student needs.

A history and political science major who scored a 34 ACT, Rachel approaches math by slowing down at the exact moment most students want to rush — the translation from word problem to equation. She's particularly effective with elementary and middle school math, where gaps in number sense or fraction fluency can quietly snowball into bigger struggles later. Her teaching instinct is to figure out where understanding breaks down, then rebuild from that point.

Whether a student is wrestling with fraction operations or building toward competition-level problem solving, Ian brings the perspective of someone who uses math daily as a physics major at Yale. He's especially sharp at identifying the specific step where understanding breaks down — a misread negative sign, a shaky grasp of order of operations — and rebuilding from there.

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.

Michelle's humanities training — journalism, Africana Studies, an American Studies MA from Columbia — means she's spent years extracting quantitative arguments from dense texts, interpreting data in social science research, and building logical cases from evidence, all skills that map directly onto tackling word problems and multi-step reasoning. She scored a 1380 on the SAT and holds a 5.0 client rating, and her strength in math lies in helping a student slow down and identify what a problem is actually asking before jumping to computation.

Linguistics trains you to see hidden structure — phonological rules, syntactic trees, morphological patterns — and Nicholas applies that same structural thinking to math, where recognizing the underlying pattern in a problem matters more than memorizing individual procedures. His 1570 SAT and 33 ACT confirm he's sharp with quantitative reasoning, and his 5.0 rating suggests he's just as sharp at making that reasoning click for someone else.

Evan's 1510 SAT required strong performance on the math section, and his film background gives him an unexpected edge: screenwriting is fundamentally about structure, sequencing, and logical cause-and-effect — the same thinking that underpins solving equations and working through multi-step problems. He's especially good at reframing a confusing math question as a narrative with a clear setup, conflict, and resolution, which tends to unlock understanding for students who don't think of themselves as "math people."

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.

Philosophy trained Moon to follow an argument wherever it leads — spotting hidden assumptions, testing each logical step — which is exactly what solving a multi-step algebra or calculus problem demands. That 1560 SAT wasn't built on memorized formulas but on the kind of structured reasoning his philosophy background sharpened, and he applies that same clarity when unpacking why a solution method works. Rated 5.0 by students.

Noah's 1540 SAT — earned through systematic mastery of the math section's particular logic — means he's deeply familiar with the algebra, geometry, and data analysis concepts that form the backbone of middle and high school math. He breaks problems into recognizable patterns so students learn to identify what a question is really asking before reaching for a formula.