Award-Winning Calculus Tutors
serving Memphis, TN

Chemistry PhD work at Yale is surprisingly calculus-heavy — reaction kinetics, thermodynamic modeling, and rate equations all demand fluency with derivatives and integrals in contexts where getting the math wrong means getting the science wrong. Jeremy brings that applied calculus background to tutoring, connecting the mechanics of differentiation and integration to the physical systems they were built to describe.

Having earned both a bachelor's and master's degree in mathematics — with coursework spanning pure and applied topics including real analysis — Monika brings the kind of deep structural understanding to calculus that lets her explain *why* the epsilon-delta definition of a limit works, not just how to use it. Her data analyst background at Tata Consultancy Services also means she can ground integration and differentiation in real-world modeling problems, connecting theory to application. Rated 4.5 by students.

A history PhD might seem like an unlikely calculus tutor, but Patrick's years working in test development for the SAT at the Educational Testing Service gave him deep familiarity with how standardized math problems are constructed — including the calculus concepts tested on advanced exams. He brings that analytical precision to breaking down limits and derivatives, treating each problem like a structured argument where every step needs to be justified.

While math isn't Edgar's primary discipline, his analytical background and university-level teaching experience translate well to breaking down derivatives, integrals, and limit problems into manageable steps. He approaches calculus concepts methodically, connecting each new rule back to the underlying logic so students can tackle unfamiliar problems with confidence.

A chemistry degree from Rhodes College means Eric spent semesters working through the calculus that underpins thermodynamics, kinetics, and quantum mechanics — integrals and derivatives with real scientific stakes. He breaks down concepts like limits, chain rule applications, and integration techniques by tying them to problems where the math actually matters.

Dotty's quantitative social science training at Swarthmore meant applying calculus concepts — derivatives, integrals, optimization — to real datasets and models, not just abstract problem sets. She teaches calculus by connecting each technique to a concrete question it can answer, which makes the logic behind limit definitions and the Fundamental Theorem click faster.

An English literature degree doesn't scream calculus, and Grant would be the first to say this isn't his wheelhouse — but a 32 ACT composite shows he can handle quantitative reasoning, and his analytical training in close reading translates surprisingly well to parsing dense mathematical notation. He's best suited for students in the early stages, where slowing down to unpack what a limit expression is actually saying matters more than racing through problem sets.

Teaching common core math across elementary and middle school levels means Juan has spent years building the algebraic and proportional reasoning skills that calculus eventually rests on — he knows exactly where students' conceptual gaps tend to hide before they hit limits and derivatives. His English degree actually sharpens his calculus tutoring: he's particularly good at translating dense mathematical notation into plain, precise language that makes a definition like the limit finally read as a sentence with meaning, not just symbols on a page.

I am a rising sophomore at Emory University working towards a Bachelors of Arts degree in Psychology, as well as a minor in global health, culture, and society. I tutored in multiple subject areas in high school as a peer tutor as well as a tutor to younger students in elementary and middle school. I also tutored elementary school students in multiple subject areas during my first year at Emory. I tutor in many subjects, but have always been passionate specifically about tutoring in math. I have been tutored by peers many times throughout high school and college in different subjects, including the ACT. I found unique ways to solve problems and expand my problem solving skills through this, especially because I felt as though my peers were better able to relate to me, and therefore cater to my needs as a student. My approach is catered specifically to each student by first learning how he or she best learns, and then using tactics that will benefit them the most as they learn and grow as a student.

Global Studies might not scream calculus, but Mary's 1530 SAT reflects serious quantitative reasoning, and her analytical training — pulling apart complex systems and modeling how variables interact across economies and populations — maps directly onto the logic behind derivatives and rates of change. She takes that same real-world grounding she's known for in languages and applies it to early calculus, connecting limits and slopes to tangible scenarios so the abstraction doesn't feel arbitrary. Rated 5.0 by students.

An illustration degree might not scream calculus, but Brennan's art training at Memphis College of Art relied heavily on the geometry and spatial reasoning that underpin concepts like rates of change and area under curves — think perspective drawing, which is applied differential geometry in disguise. His 31 ACT confirms solid quantitative chops, and he teaches early calculus by making the visual connections explicit, sketching out what a derivative actually looks like before diving into the algebra.

Teaching languages for twenty years builds a specific skill that transfers surprisingly well to early calculus: the ability to walk someone through an unfamiliar symbolic system one piece at a time. Jenny applies that same patience with notation and structure to unpacking limits and derivative rules, treating each new symbol the way she'd introduce a new grammatical concept — methodically, with context, until it stops looking foreign.

Psychology research leans heavily on statistical analysis, and Lindsey's BA in the field gave her hands-on experience with the quantitative reasoning that underpins early calculus — particularly how rates of change and accumulation show up in data modeling. She takes that applied mindset into tutoring, walking through limits and derivative concepts by connecting the mechanics to real patterns rather than leaving them as abstract symbol manipulation. Rated 4.8 by students.

Business administration coursework gave Carlos direct experience with the calculus that drives economic analysis — marginal cost and revenue curves, optimization problems, and the derivative logic behind supply-and-demand modeling. His economics background means he can ground abstract differentiation and integration rules in the kind of real-world decision-making scenarios where those tools actually get used.

Biology coursework at the undergraduate level means Andrew has actually used calculus — modeling population growth with differential equations, analyzing enzyme kinetics curves, and interpreting rates of change in living systems. That hands-on experience lets him teach derivatives and integrals as tools that describe real phenomena, not just abstract procedures to memorize. Rated 5.0 by students.

Christean's degrees are in Bible Studies and Theology rather than mathematics, so he's straightforward that calculus isn't his primary area of expertise. That said, his experience teaching math across multiple levels means he can walk students through the conceptual groundwork — particularly the intuition behind limits and what a derivative is actually measuring — with a patient, step-by-step approach that keeps the abstraction from becoming overwhelming.

Limits, derivatives, and integrals all build on each other, so a shaky grasp of one concept can snowball quickly. Sarah earned her B.S. in Mathematics and Statistics, which means she didn't just take calculus — she used it daily in upper-level coursework. She's especially strong at unpacking the intuition behind rules like the chain rule so they stop feeling like arbitrary formulas.

Dental school entrance exams and chemistry coursework don't let you skip calculus — Jackson's path through a Chemistry degree and into his Doctor of Medical Dentistry program meant working through derivatives and integrals in contexts like reaction rate equations and dosage calculations. That firsthand experience with applied calculus lets him teach concepts like the chain rule or integration by parts through problems that have a clear purpose, not just textbook exercises.

Brian's degrees are in English and elementary education, so he's honest that calculus is far from his home turf. That said, his experience tutoring math across grade levels means he knows how to slow down and unpack the conceptual shift — what a derivative actually represents, how a limit builds intuition before formulas take over — in plain, jargon-free language that keeps students from shutting down at the first wall of notation.

While math isn't McKenna's primary discipline, her analytical training through Tulane's English and political science programs sharpened the logical reasoning that calculus demands. She brings a structured, patient approach to breaking down concepts like limits and derivatives for students who need a clear, step-by-step path through the material.

An English and journalism background doesn't scream calculus, and Matthew is honest about that — this is far from his primary territory. That said, his tutoring experience across multiple math levels means he can support students wrestling with the conceptual side of early calculus, particularly translating the language of limits and rates of change into something that reads clearly rather than feeling like abstract notation.

An anthropology degree might not scream calculus, but Hayley's professional content writing for ed tech companies means she's spent years translating dense, technical material — including quantitative concepts — into language that actually makes sense to learners. She brings that same clarity to early calculus topics like limits and derivatives, breaking down intimidating notation into plain, logical steps that build genuine understanding.

An English literature focus and summa cum laude honors don't scream calculus, and Paige is honest that math isn't her primary lane. That said, her tutoring spans algebra through early calculus territory, and her analytical rigor — the same close-reading discipline that earned her university honors at Memphis — gives her a methodical way of unpacking limit definitions and derivative rules so the logic behind each step is clear before moving forward.

Limits, derivatives, and integrals become far more intuitive when a tutor can point to what they mean in a physical system — velocity as a derivative of position, area under a curve as accumulated work. As a mechanical engineering major at Yale, Charles lives in calculus every day and brings that applied fluency to sessions, whether the topic is chain rule mechanics or setting up a Riemann sum.

Comparative literature at Princeton isn't a typical path to calculus, but the close-reading discipline Brittney developed there — pulling apart layered arguments piece by piece — maps surprisingly well onto unpacking limit definitions and derivative rules where every symbol carries specific meaning. Her 1440 SAT confirms solid quantitative reasoning, and she brings that same meticulous, notation-decoding approach to early calculus concepts. Rated 5.0 by students.

Graduate work in Chemical and Physical Biology at Vanderbilt meant Dennis was neck-deep in calculus — reaction kinetics, thermodynamic modeling, and the differential equations that govern molecular behavior all demanded fluency with derivatives and integrals. That daily, applied use of the material lets him teach concepts like the chain rule or integration by parts through the scientific problems where they naturally arise, not as isolated procedures. Rated 5.0 by students.

Lisa's sociology and anthropology degree doesn't scream calculus, but her perfect 1600 SAT score signals the kind of sharp quantitative reasoning that makes tackling derivatives and integration approachable. She breaks down the abstract notation into logical steps, treating each new rule the way a social scientist treats a model — something to understand structurally before applying it.

Studying neuroscience at Vanderbilt, Eileen applies calculus daily — modeling neural firing rates with derivatives and calculating areas under pharmacokinetic curves with integrals. She teaches differentiation and integration by grounding each technique in what it actually represents, which makes chain rules and u-substitutions feel purposeful instead of arbitrary.

Between a 36 ACT composite and a computer science track at Vanderbilt that runs through multivariable math, Kerr has the quantitative chops to teach calculus with real fluency — not just the mechanics of differentiation and integration, but the underlying logic of why a Riemann sum converges or how the chain rule actually works. His programming background also means he can frame calculus concepts computationally, showing how an algorithm approximates an integral step by step. Rated 4.9 by students.

Limits, derivatives, and integrals each build on the last, so a shaky grasp of one concept quietly undermines everything downstream. Rhamy applies calculus constantly in his Vanderbilt engineering courses — from modeling circuit behavior to optimizing systems — and brings that applied perspective into every session. His 5.0 rating speaks to how well that approach translates for students.

Derivatives and integrals click faster when a student sees them as tools, not just formulas. Nat is a math and computer science double major at Vanderbilt Engineering, which means he uses calculus constantly — from optimization problems to modeling change in real systems. He walks through each concept with enough context that students can tackle unfamiliar problems on their own.

Heather's Quantitative Methods minor at Vanderbilt put her squarely in the calculus pipeline — working through derivatives and integrals as tools for statistical modeling and data analysis rather than as isolated textbook exercises. That background means she teaches concepts like the chain rule or area under a curve by connecting them to the quantitative questions they were built to answer. Rated 4.9 by students.

Political science on a pre-law track isn't a calculus-heavy path, so Kit is straightforward that this isn't his deepest subject. That said, a 1540 SAT reflects strong quantitative reasoning, and his pre-law training in building logical, step-by-step arguments maps surprisingly well onto walking through limit definitions and derivative rules where each piece needs to follow cleanly from the last.

Preparing for the LSAT while studying history and business at Vanderbilt has sharpened Alexander's ability to break complex logical sequences into manageable steps — a skill that translates directly to walking through limit definitions and derivative rules in early calculus. His 1510 SAT confirms solid quantitative reasoning, and his teaching style emphasizes understanding each step's purpose before moving to the next one.

Having earned a chemical engineering degree, Kelly didn't just take calculus — she applied it constantly, from modeling reaction kinetics to optimizing fluid dynamics equations. That applied fluency means she can unpack topics like integration techniques, differential equations, and series convergence with concrete examples that make abstract ideas click. She holds a 5.0 rating from students.

I am a freshman at Vanderbilt University studying biochemistry and involved in analytical chemistry research. Despite my studies being very science oriented, I also enjoy studying English and the humanities. I'd be happy to tutor you in any of these areas!

I'm a 24 year old student of life that graduated from Vanderbilt University in 2014. My first experience with tutoring came 5 years ago when I opened a branch of ACT prep tutoring for Revolution Prep. At that time, I taught small classes of 5-9 students and also worked as a private tutor. I absolutely love to learn and am fulfilled by guiding students to reach their maximum potential.

AP Calculus BC at Duke, paired with the heavy linear algebra and discrete math required for a computer science degree, means Michelle has used calculus as a working tool — not just a course to survive. She teaches integration techniques and series convergence by connecting them to the computational problems where they actually matter, like analyzing algorithm efficiency or modeling data trends. Rated 5.0 by students.

While Christina's primary expertise is in education and language teaching, her NYU training included the math foundations needed to support students working through early calculus concepts like limits, derivatives, and basic integration. She breaks problems into smaller, structured steps — an approach shaped by her special education background, where clarity and scaffolding matter most.

Speech-language pathology research is more quantitative than most people realize — Mary's Vanderbilt master's program involves analyzing acoustic measurements, rate-of-change data in speech signals, and statistical modeling that draws directly on calculus concepts. That hands-on experience with derivatives in a research context lets her explain what a rate of change actually represents, grounding abstract notation in something tangible. Rated 5.0 by students.