Studying computer science and physics at Duke means Bryce uses calculus daily — whether it's computing gradients for optimization algorithms or modeling motion in classical mechanics. That dual exposure lets him teach concepts like derivatives and integration techniques through the problem-solving lens of someone who actually depends on them, not just someone who passed the course. His 35 ACT composite confirms the quantitative chops to back it up.

History and religious studies don't scream calculus, but Bethany's 1450 SAT shows she's comfortable with quantitative reasoning, and her project-based teaching style — building understanding through concrete examples rather than abstract drill — adapts well to early calculus concepts like limits and derivative interpretation. She approaches new notation the way she'd approach a primary source: breaking it apart piece by piece until the underlying logic becomes clear. Rated 5.0 by students.

Having taught calculus to engineering undergrads at UT Tyler, Prakash knows exactly where students stumble — integration techniques that require choosing the right method, limit definitions that feel abstract, and series convergence tests that blur together. He ties each concept to real engineering applications so the math feels purposeful rather than arbitrary.

Between a 34 ACT, a 1530 SAT, and a course load that spans math through pre-calculus and beyond, Alisha has the quantitative chops to back up her calculus tutoring — even with a BFA on her transcript. She zeroes in on the transition points that trip students up, like moving from average rate of change to instantaneous rate of change, making sure the conceptual shift lands before the derivative rules pile on.

Between a bachelor's in applied mathematics from UCLA and PhD-level engineering design work at Virginia Tech, Professor Florence has used calculus as a daily tool — from multivariable optimization in engineering systems to the differential equations that govern physical modeling. That depth means she can teach not just how to compute a derivative or evaluate an integral, but why the Fundamental Theorem ties them together and how each technique extends into real engineering and scientific problems.

An MFA in Creative Writing and a Political Science degree don't scream calculus, so Michael is honest that this isn't his deepest subject — but a 1470 SAT shows he can handle quantitative reasoning, and his tutoring across algebra and broader math means he's comfortable walking through the conceptual groundwork that early calculus builds on. He's strongest at translating intimidating notation into clear, plain-English explanations, treating a derivative the way a writer treats a dense paragraph: one piece at a time until the meaning emerges.

I am persuasive and capable of developing rapport and trust, as well as experienced in influencing the attitudes and ideas of others.

Creative writing and French literature are Erintrude's home turf, not mathematics, so she's transparent that calculus is far from her strongest offering. That said, her 31 ACT composite shows solid analytical reasoning, and her workshop-honed instinct for breaking complex material into digestible steps applies well to walking through the logic of limits and introductory derivative concepts.

Biochemistry at Boston College meant Hunter didn't just take calculus — he kept using it, working through reaction kinetics, enzyme rate equations, and the quantitative modeling that underpins lab science. That repeated exposure to derivatives and integrals in applied settings gives him a fluency with the material that makes explaining chain rule or integration techniques feel like second nature. Rated 5.0 by students.

An MBA program doesn't let you skip the quantitative heavy lifting — William's graduate business coursework meant working through optimization problems, marginal analysis, and the derivative-based reasoning that underpins strategic decision-making. He teaches calculus by connecting each concept to the kind of real-world modeling he actually used, turning integration and differentiation into tools with a clear purpose rather than abstract exercises.

Limits, derivatives, and integrals each build on the one before — so a shaky grasp of limit behavior can quietly undermine everything that follows. Parth's math background gives him the depth to trace a student's confusion back to its source, whether that's chain rule mechanics or the conceptual leap from average to instantaneous rate of change.

After Princeton and a stint at Google, Rick landed back in academia pursuing a PhD in Psychology — a field where calculus quietly runs the show behind statistical modeling, signal detection theory, and psychometric curve fitting. That combination of tech-industry quantitative work and research-track training means he can unpack derivatives and integrals as tools that actually do something, not just abstract exercises. His geosciences background adds another layer, since rate-of-change problems in earth systems gave him hands-on calculus fluency.

The jump from understanding derivatives as a formula to understanding them as rates of change is where most calculus students stall out. George unpacks that transition carefully, connecting limits, differentiation, and integration to the kinds of optimization and modeling problems he encountered in his UNC Chapel Hill business coursework.

I am passionate about learning and teaching others.

Studying English literature doesn't scream calculus, and Rachel is honest that it's not her deepest subject — but a 34 ACT composite and experience tutoring algebra and pre-calc mean she understands the quantitative reasoning that underpins early calculus concepts. She's especially useful for students who need someone to slow down and translate the notation into plain English, walking through what a limit or a derivative is actually saying before jumping to computation.

An English Education major isn't the typical calculus background, but Brielle's analytical reading skills — picking apart structure, sequencing ideas logically, translating dense material into plain language — map surprisingly well onto unpacking what a limit or derivative is actually saying. She treats calculus notation the way she'd treat a difficult passage: slow it down, decode each piece, and rebuild understanding from the ground up. Rated 5.0 by students.

Understanding what a derivative actually represents — not just how to compute one — is the difference between surviving calculus and mastering it. Joseph unpacks core ideas like the limit definition, related rates, and integration techniques by tying them to physical applications from his biomedical engineering studies. He's rated 5.0 by students.

Engineering students don't just take calculus — they use it daily, and Artem's electrical and computer engineering coursework means he's applying integration techniques, series expansions, and differential equations to real circuit analysis and signal processing problems. That hands-on fluency through Calc 3 lets him teach everything from limit definitions to multivariable applications with the confidence of someone who actually needs the math to work. Rated 5.0 by students.

Cognitive psychology research at Purdue meant Joshua spent serious time with the math underneath the science — statistical modeling, rate-of-change problems in learning curves, and the quantitative reasoning that makes experimental design work. That background gives him a practical grip on derivatives and integrals, especially when it comes to explaining what a function's behavior actually means rather than just computing answers.

Between AP Physics 1 and his broader physics tutoring, Jeffrey has already been doing calculus in disguise — velocity-to-acceleration problems, area-under-the-curve reasoning, and rate-of-change thinking are baked into every mechanics unit. That physics intuition, paired with a 1440 SAT, means he teaches derivatives and integrals as tools that describe how things actually move and change rather than as isolated symbol-pushing exercises.

The leap from Pre-Calculus to Calculus often comes down to whether a student truly grasps limits, or just memorized enough to pass a quiz. Jenna teaches derivatives and integrals by grounding them in what's actually happening — rates of change, accumulation, the relationship between a function and its graph — so that application problems and the chain rule stop feeling like guesswork.

I graduated from the University of North Carolina at Chapel Hill with a Bachelor of Science in Physics. I work with students in a variety of subjects, including Math, Physics, and Chemistry. I have experience working with students on the Autism spectrum and with ADHD.