Award-Winning Math Tutors
serving Des Moines, IA

Computer science coursework at Penn State means Joshua spends most of his time thinking in algorithms — breaking complex problems into discrete, logical steps — which is essentially what math asks students to do from algebra through calculus. He's especially effective at teaching students to recognize the underlying structure of a problem before jumping into computation, a habit that comes from writing code where skipping a step means nothing runs. He scored a 1560 on the SAT and carries a 4.7 rating.

Economics at UChicago is math-intensive, so Elliot has spent years applying algebra, calculus, and statistical methods to solve real problems — not just completing problem sets in isolation. He's especially sharp at connecting abstract math procedures to concrete scenarios, which tends to unlock understanding for students who struggle with "when will I ever use this."

Mary's subject range — calculus, algebra, science, and a deep bench of English and writing courses — suggests someone who's genuinely comfortable moving between quantitative and verbal thinking, which is exactly what students need when a math problem requires reading comprehension as much as computation. She's particularly well-suited for learners who freeze up at word problems or need someone to slow down and re-explain a concept in plain language rather than textbook jargon.

Rather than rushing through problem sets, Tom zeroes in on the specific step where a student's reasoning goes off track — whether that's setting up a proportion, interpreting a word problem, or choosing the right operation. His 1520 SAT score speaks to his own quantitative comfort, and his teaching style emphasizes walking through each problem until the logic clicks rather than just arriving at an answer.

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.

Elena's approach to math leans on her test-prep background, where she learned that most students don't struggle with the concepts themselves — they struggle with translating word problems into equations or recognizing which technique a question is really asking for. She teaches pattern recognition and strategic problem-solving across arithmetic, pre-algebra, and foundational algebra, turning vague confusion into a clear decision tree. Her style is quirky and joke-filled, which tends to lower the anxiety that makes math feel harder than it is.

Kevin treats math as a language that rewards understanding over memorization, whether a student is working through fractions or tackling introductory calculus concepts. His 34 ACT composite reflects strong quantitative reasoning, and his economics coursework at Penn keeps him applying mathematical thinking to real problems every day.

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.

Having ground through the quantitative demands of two science degrees at Rice — biostatistics, pharmacokinetics, lab data analysis — Perry treats math as something you use to answer real questions, not just a problem set to survive. He breaks down everything from algebraic manipulation to calculus by tying it back to concrete scenarios, which tends to unstick students who can follow procedures but don't understand what they're actually computing. Rated 5.0 by students.

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.

Whether a student is working through fractions or tackling quadratic equations, Phillip pinpoints the specific concept causing the roadblock rather than re-teaching an entire chapter. His biomedical engineering background at Brown means math is something he uses daily, and he explains ideas by connecting abstract procedures to concrete reasoning. Rated 5.0 across his students.

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.

Law school at the University of Chicago sharpened Elena's ability to dissect complex arguments into logical steps — a habit she now applies to walking through multi-step math problems where students need to see exactly where their reasoning breaks down. Her approach is Socratic: she listens to a student talk through a problem, then asks the precise question that exposes the gap, rather than jumping straight to the correct method. She scored a 1600 on the SAT and is rated 4.9 by students.

From simplifying fractions in pre-algebra to tackling derivatives in calculus, Michelle covers the full math pipeline and knows where the common stumbling blocks are at each level. Her biochemistry training at Rice required heavy quantitative coursework, so she's comfortable connecting abstract math concepts — like logarithmic functions or rate-of-change problems — to real applications that make them click.

Philosophy majors spend four years doing something most people don't associate with math: constructing airtight logical proofs where every step must follow necessarily from the last. Emily's BA in Philosophy from Northwestern built exactly that kind of sequential reasoning, which she now applies to walking through algebraic and arithmetic problems where students need to see why each operation is justified, not just what button to press. Her legal career reinforced that discipline — building a case and solving a multi-step equation aren't as different as they sound.