An MIT math graduate now pursuing a PhD in Operations Research at Georgia Tech, Isabella has spent years inside the subject from every angle — teaching it, studying it, and applying it. Whether a student is wrestling with fraction operations in sixth grade or limits in early calculus, she connects each concept to the bigger mathematical picture so the next topic feels like a natural extension, not a surprise.

From fraction operations to polynomial expressions, the students who get stuck in math usually have one or two foundational gaps that snowball into confusion across every new topic. Marion diagnoses exactly where that breakdown happened and rebuilds the reasoning from there. Her 34 ACT and 1540 SAT confirm she has the quantitative chops to back up her teaching instincts.

Not every math tutor comes from an engineering background, and that can actually be an advantage. Jean approaches math the way a student who had to work at it would — breaking word problems into smaller logical steps, connecting arithmetic and algebraic concepts to practical reasoning, and building the kind of structured thinking her history and legal training demanded daily.

From fraction operations in elementary school to function notation in high school, Alice has seen the full spectrum of where math concepts break down — her time as a K-12 math center instructor gave her that range. She's especially good at reframing a problem so it connects to something a student already understands, turning abstract steps into reasoning that actually sticks.

From fraction operations in pre-algebra to integration techniques in calculus, Ilesh covers the full math pipeline and knows exactly where each concept feeds into the next. His Industrial Engineering degree from Georgia Tech required heavy coursework in linear algebra, probability, and applied calculus, so he explains not just the how but the why behind each method. He's rated 5.0 by students.

Robert's strengths sit squarely in reading, writing, and test prep — but his 1560 SAT required serious math performance, and that score doesn't happen without genuine command of algebra, data analysis, and problem-solving under pressure. As a Stanford-trained writer, he's particularly sharp at untangling word problems, teaching students to strip away the narrative and isolate the math underneath. Rated 5.0 by students.

Juliana's subject range spans pre-algebra through calculus, which means she understands how each math concept scaffolds onto the last — and where gaps from earlier years quietly cause problems later. She's especially skilled at translating word problems into equations, a stumbling block that trips up students who otherwise understand the mechanics just fine. Rated 5.0 by students.

Arithmetic operations, fractions, and early algebraic thinking can feel like a foreign language to students who never got a clear explanation the first time around. Ominira approaches math by connecting abstract procedures to concrete reasoning — showing why you flip and multiply when dividing fractions, for instance, instead of just drilling the rule. Her experience as a paraprofessional educator means she's spent real classroom time identifying exactly where students get stuck.

Award-winning performance in her math coursework at UGA isn't an accident — Hailey is a double major in mathematics and psychology, which means she understands both the content and how students actually learn it. Whether the challenge is fractions and proportions or polynomial equations, she breaks problems into reasoning steps that make the next problem easier to tackle on your own. Rated 5.0 by students.

A biochemistry degree requires serious math chops — Christopher spent years applying algebra, calculus, and statistical reasoning to problems in kinetics, thermodynamics, and data analysis at Rice. That background lets him explain not just how to solve a math problem but why a particular method works, which tends to stick better than memorized procedures. He's tutored students from elementary through college level, so he adjusts his explanations to match exactly where a student is in their math progression.

Years of actuarial work after earning a math degree from Vanderbilt gave David an unusual vantage point: he's used algebra, statistics, probability, and calculus to solve real problems with real stakes. That experience shapes how he teaches math at any level — connecting abstract procedures to concrete reasoning so students understand the why behind every step. Rated 5.0 by students.

From arithmetic through calculus, Bettina's engineering training means she's used every branch of math in practice — solving real systems, not just textbook exercises. She zeroes in on the specific concept a student is stuck on, whether that's fraction operations, linear equations, or function behavior, and explains the reasoning behind each step. Students walk away understanding the logic, not just the procedure.