From elementary arithmetic through AP Calculus BC, Mackenzie covers an unusually wide math range — which means she understands how early gaps in fractions or number sense snowball into struggles with algebra and beyond. She diagnoses exactly where a concept broke down and rebuilds understanding from that point. Her 35 ACT and 1510 SAT back up the depth of her own mathematical fluency.

Meagen's Computer Science coursework at Carleton College requires constant applied math — from discrete mathematics to algorithm analysis — so she understands how abstract concepts connect to real problem-solving. She breaks down arithmetic, fractions, ratios, and early algebraic thinking in ways that build genuine number sense rather than rote procedure.

An economics degree builds a particular kind of math fluency — working with functions, interpreting graphs, and modeling real-world problems with equations. Paul applies that quantitative training across topics from fractions and ratios to algebraic reasoning, making abstract concepts concrete by tying them to situations students can actually picture.

A lot of math concepts — fractions, proportions, order of operations — show up again and again from middle school through college, and Rishi's approach is to make sure students actually understand the underlying logic so each new topic clicks faster. Studying Mathematical Economic Analysis and Computer Science at Rice, he brings a quantitative mindset that connects arithmetic and pre-algebra skills to the bigger picture of where math is headed.

From basic algebra through calculus and statistics, Carter covers a wide swath of math with the fluency you'd expect from someone who paired economics with applied math at Brown. He's particularly good at identifying the specific conceptual gap that's causing a student to struggle — whether that's fraction operations in middle school or function transformations in pre-calc — and addressing it directly. Rated 5.0 by his students.

From arithmetic fundamentals through calculus, John covers the full math pipeline — and his 36 ACT composite means he knows how to connect each concept to the ones that follow. He's especially good at identifying the specific gap (whether it's fractions, order of operations, or number sense) that's causing a student to stall on more advanced material.

Before her graduate work in the humanities, Lisanne spent years tutoring Pre-Calculus and math at multiple levels, starting with elementary students at Brown. She's particularly effective at translating abstract concepts — like how variables behave in equations or why order of operations matters — into language that clicks for students who don't consider themselves "math people."

Asha's Master of Science in Actuarial Science required heavy coursework in calculus, probability, and statistical modeling, so she brings genuine mathematical fluency to tutoring sessions. She's especially effective at translating word problems into equations, a skill that trips up students from pre-algebra through calculus.

From fraction operations in fifth grade to derivatives in calculus, Katelyn has tutored math across nearly every level and knows exactly where common misunderstandings tend to pile up. She earned a 34 ACT — including the math section — and emphasizes building number sense and problem-solving instincts so that new topics feel like extensions of what a student already understands, not disconnected procedures to memorize.

Linguistics training is surprisingly mathematical — Lillian's anthropology degree with a linguistics focus at Lewis and Clark meant working through formal logic, pattern analysis, and structural rule systems that mirror algebraic thinking. She brings that same pattern-recognition instinct to math, breaking down problems by teaching students to spot the underlying structure in everything from basic operations to more complex equations.

A PhD in Spanish Linguistics might seem unrelated to math, but linguistic analysis requires the same logical sequencing that drives arithmetic, fractions, and proportional reasoning. Amy applies that structured thinking to break down word problems and multi-step operations so students see the logic holding each solution together.

While Natalie's primary expertise is in English and writing, she earned a 1560 SAT and a 33 ACT — scores that require serious math proficiency across algebra, geometry, and data analysis. She's a strong fit for students who need help with foundational and intermediate math concepts, especially those who benefit from a tutor who explains problems in plain language rather than pure math-speak.

Anna's science background means she treats math as a tool for solving real problems, not just an abstract exercise in symbol manipulation. She covers everything from foundational algebra concepts like solving systems of equations to the function analysis and limit reasoning that show up in precalculus and beyond. A state-certified teacher with a 1500 SAT, she knows how to pinpoint exactly where a student's understanding breaks down and rebuild from there.

Philosophy might seem far from math, but Jessalyn's doctoral training at UT Austin honed exactly the kind of step-by-step logical reasoning that makes arithmetic and algebra click. She teaches students to slow down and understand why each operation works, turning word problems and multi-step equations into structured arguments they can follow confidently.

Five years of tutoring math across levels — from pre-algebra through calculus — gives Manpinder an unusual ability to pinpoint exactly where a concept broke down and rebuild from there. Her chemistry background means she constantly connects math to real applications, whether that's unit conversions, rate problems, or interpreting graphs. Students who think they're "bad at math" often just need someone who can make the reasoning visible.

Before diving into linguistics, Bridget built a solid math toolkit through her undergraduate coursework and her experience as an elementary dual-language teacher, where she taught arithmetic and early algebra concepts in two languages simultaneously. She breaks down word problems and multi-step operations by making the logic behind each step explicit and accessible.

Bill's finance background means he's spent years applying algebra, percentages, and quantitative reasoning to real problems — building financial models, analyzing cost structures, and interpreting data. He tackles math by anchoring abstract procedures to concrete scenarios so the logic behind each step is clear.

From basic arithmetic and fractions through pre-algebra concepts like order of operations and integer rules, Jordan deconstructs math problems into clear, logical steps. He grew up in a family of educators and brings that instinct for meeting a kid's actual sticking point — whether it's place value, word problems, or early equation-solving — rather than just re-explaining the textbook procedure.

Leah's subject list spans calculus and algebra alongside her humanities work, and her 1490 SAT score confirms she's comfortable with quantitative reasoning. She's especially effective at translating word problems into mathematical setups — a skill that bridges her strength in close reading with algebraic and arithmetic thinking.

From arithmetic fundamentals through algebra and into calculus, Howard treats math as a connected chain where each concept builds on the last — not a set of isolated procedures. His 1550 SAT and chemical engineering training mean he can pinpoint exactly where a gap in understanding starts and rebuild from there. Rated 5.0 by students.

From pre-algebra fundamentals through calculus, Jackson's engineering background means he doesn't just demonstrate procedures — he explains why a formula works and when to reach for it. Two degrees in civil and environmental engineering gave him constant practice translating real-world problems into mathematical models, a perspective he brings to every session.

Kathleen's 1510 SAT score speaks to her comfort with quantitative reasoning, and her education training gives her a structured way to break down concepts like fractions, ratios, and multi-step word problems for students who feel lost. She's especially effective at translating math language into plain English — a skill that comes naturally to someone with a literacy background.

China's math tutoring covers everything from foundational arithmetic through algebra and into calculus, and her quantitative chops show up in her GRE Quantitative prep work as well. She's especially effective at translating word problems into equations — that critical step where many students freeze — by teaching a consistent method for identifying what the question actually asks.

Whether it's fraction operations tripping up a middle schooler or function notation confusing a high schooler, Christina pinpoints the exact concept where understanding broke down and rebuilds from there. Her applied physics training means she's used every branch of math in context — arithmetic through calculus — so she can explain not just the procedure but why it works. Rated 4.9 across her students.

As a generalist who teaches across subjects, Kristina is especially effective with students who struggle to see why math matters outside the classroom. She connects concepts like fractions, ratios, and basic algebraic reasoning to real scenarios — budgeting, measurement, data interpretation — so the logic sticks. Her 5.0 rating speaks to how well that practical approach lands.

A computer science degree at UT Austin means Jerry has pushed through calculus, linear algebra, and discrete math — the courses where abstract reasoning really gets tested. He applies that same structured, step-by-step logic to tutoring math at any level, whether a student is wrestling with fraction operations or working through polynomial equations. His 34 ACT composite speaks to the kind of cross-subject fluency that makes tricky word problems feel approachable.

From long division to derivatives, Whitney has tutored math at nearly every level and knows exactly where the common stumbling blocks are. Her biomedical engineering background means she can connect abstract math concepts to tangible problems — like using fractions in a recipe or ratios in a science experiment — which tends to make things stick. Rated 5.0 by students.

From pre-algebra through multivariable calculus and differential equations, Tim's electrical engineering background means math isn't an abstract exercise for him — it's a tool he's used daily. He breaks problems into smaller logical steps so students can see the reasoning behind each move, not just mimic a procedure. Rated 5.0 by students.

From pre-algebra fundamentals to calculus and statistics, Gabriel has taught math at nearly every level — and learned much of it twice, once in high school AP courses and again in his college science curriculum. That repetition gave him multiple ways to explain the same concept, so when one approach to solving systems of equations or interpreting a graph doesn't land, he can pivot to another. Rated 5.0 by students.

From pre-algebra fundamentals to early calculus concepts, Harsh covers the full math pipeline and knows exactly where students tend to hit walls — usually around fractions, negative numbers, or the leap into abstract variables. His biology coursework at UT Austin keeps him using math daily, which means he can show students why concepts like ratios, functions, and graphing actually matter outside the textbook. He earned a 35 ACT and 1520 SAT, scores built on the same mathematical reasoning he now teaches.

Rhetoric teaches you to break a complex argument into its logical pieces — Duy applies that same structural thinking to math, decomposing multi-step problems so students can see exactly where one operation leads to the next. His economics coursework at the undergraduate level kept him deep in quantitative reasoning, from modeling supply-and-demand curves to interpreting data sets, which means he's comfortable bridging the gap between abstract algebra and real-world application. He scored a 34 on the ACT and teaches everything from pre-algebra through calculus.

As a biology major at UT Austin, Anu works with math daily — calculating dilution ratios, interpreting data sets, running through the quantitative reasoning that underpins every lab report and research paper. That science-driven comfort with numbers makes her especially effective at showing students how arithmetic, algebra, and proportional reasoning actually function as tools rather than abstract exercises. She holds a 4.5 rating and scored a 31 on the ACT.

Architecture requires doing math constantly — trigonometry for roof pitches, algebra for structural loads, calculus for analyzing curves and material behavior. Alicia brings that applied perspective to every math topic she teaches, connecting formulas to tangible problems so the reasoning sticks. Her MIT training and 5.0 student rating reflect someone who genuinely understands the material from multiple angles.

Economics is essentially applied math, so Rita spent her undergraduate years immersed in everything from algebraic modeling to statistical analysis. She tackles arithmetic, fractions, proportions, and word problems by connecting each concept to a clear "why" — showing students the reasoning behind each step instead of just drilling procedures.

Chemical engineering at UT Austin means Ria lives in math daily — differential equations, linear algebra, thermodynamic modeling — so when she tutors anything from pre-algebra through AP Calculus, she's drawing on material she actively uses, not vaguely remembers. That engineering lens is especially useful for showing students how a concept like rate of change or system of equations actually behaves in practice, which tends to make the abstract click faster. She's rated 5.0 by students and scored a 1480 on the SAT.

Working at UT-Austin's Writing Center taught Kassidi something unexpected about math: students who struggle with word problems usually understand the math just fine — they struggle with reading the question. Her psychology background means she picks up on the specific point where a student's confidence wavers, and she rebuilds from there rather than re-explaining the whole concept. She holds a 5.0 rating and scored 1440 on the SAT.

From early arithmetic through calculus, Ehigbor connects each new math concept to the reasoning behind it so students understand why an approach works, not just which formula to apply. Her premed coursework demanded fluency across algebra, statistics, and calculus — and that range shows in how comfortably she moves between topics. She holds a 5.0 rating from students.

Laila's mathematics degree at UT covers everything from discrete structures to applied modeling, so she can meet a wide range of math needs from arithmetic through early college-level material. Her instinct is to trace every procedure back to the reasoning behind it, which means students walk away understanding *why* a method works — not just how to execute it.

Certified to teach math in Texas and experienced across elementary through pre-algebra levels, Steve zeroes in on the conceptual gaps — like place value or fraction equivalence — that quietly derail students later in algebra. He connects arithmetic and early math concepts to real situations, turning word problems from a source of anxiety into something a student can systematically decode.

Three years of math tutoring — plus a computational engineering major that stacks calculus, linear algebra, and differential equations every semester — gives Atharva an unusually deep bench for whatever level a student needs. He digs into the reasoning behind formulas so that new topics feel like extensions of ideas students already understand, not brand-new rules to memorize. He's rated 5.0 across his sessions.