Award-Winning Math Tutors
serving Aurora, CO

Tina's medical and scientific training required years of applied mathematics — from calculating dosages and statistical analyses to working through calculus-based models in research. She brings that practical, problem-solving mindset to topics like fractions, ratios, and algebraic reasoning, showing students how each concept connects to real-world applications.

From basic arithmetic through calculus, Colton has tutored math at virtually every level — and his biomedical engineering degree means he's used all of it in practice, not just in a classroom. He's especially skilled at connecting abstract concepts like variables or function behavior to tangible problems students can visualize. Rated 4.7 by students, he builds each session around gradual progression so new ideas click before moving on.

Problem-solving in math breaks down when students skip steps or can't articulate why they're doing what they're doing. Michelle emphasizes organized, step-by-step methods — whether the topic is fraction operations, linear equations, or basic function analysis — so that each solution becomes a template students can adapt to the next problem.

I am a student at the Georgia Institute of Technology studying Chemical Engineering. For the past several years, I have worked with students extensively. Through hosting events for younger kids to learn about STEM and for older teens to practice empathetic design, I know the importance of teaching students in ways that engage them rather than frustrate them, which I apply to my teaching. I have tutored high school students in a drop-in resource center in various subjects including math of all levels, chemistry, and English, making me adequately equipped in a variety of topics. I have also tutored several students long-term. Establishing relationships with students and exploring their unique learning styles is my favorite part of tutoring. I prioritize helping students discover HOW to learn in a manner that is the most effective for them, so they can begin to use those skills on their own throughout their education. Learning is a lifelong skill that requires practice for improvement; I strive to help my students gain confidence in their ability to learn.

An astronomy major lives in math — from the algebra of orbital mechanics to the calculus behind stellar luminosity curves. Rohith uses that applied perspective to show students why concepts like functions, proportional reasoning, and graphing matter beyond the textbook. Whether the topic is fractions or polynomial long division, he connects procedure to understanding.

From fraction operations in pre-algebra through derivatives in calculus, Anthony covers the full arc of math — and his engineering background means he can show students exactly where each concept gets used in the real world. He breaks problems into smaller, logical steps so that topics like systems of equations or trigonometric identities feel manageable rather than overwhelming. Rated 5.0 by students.

Eric teaches math through algebra and calculus, with a particular knack for translating word problems into equations — the step where most students get stuck. His philosophy background means he's comfortable with abstract reasoning and logical structure, skills that transfer directly to proofs and multi-step problem solving. He makes the "why does this work" part of math as clear as the "how to do it" part.

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. Erinrose's BA in Philosophy from Carleton built exactly that kind of sequential reasoning, which she now applies to walking through arithmetic, algebra, and problem-solving with students who need someone to make each logical leap explicit. Her 5.0 rating suggests the approach lands.

From basic arithmetic reasoning to the abstract thinking required in algebra and beyond, Zofia treats every math concept as a building block for the next one. Her Brown mathematics degree means she can explain not just how to solve a problem but why the method works — which makes new topics click faster. She's especially skilled at identifying the exact gap in understanding that's holding a student back.

"Some people just can't do math" is a myth Jasmyn refuses to accept. She believes every student can build real number sense with the right pacing and explanation, and she backs that up by walking through problems step by step — whether it's fraction operations, proportional reasoning, or early equation solving — until the logic clicks rather than just the procedure.

Lacey's background is rooted in the sciences and humanities, which gives her a knack for explaining math concepts through real-world context — connecting proportional reasoning or basic algebraic thinking to problems students actually recognize. She breaks down each step of a solution so the logic is visible, not just the answer.

Fractions, decimals, and multiplication tables might seem like separate skills, but Tara teaches them as connected building blocks — showing how mastering one makes the next click faster. Her anthropology background gives her a knack for finding the explanation that fits each learner, whether that means visual models, real-world examples, or hands-on problem sets.

Alicia covers math from elementary arithmetic through calculus, with particular strength in breaking down algebra and early calculus concepts like limits and derivatives into manageable steps. Her education training means she knows how to spot exactly where a student's understanding breaks down and rebuild from that point.

Fractions, ratios, and proportional reasoning trip up a lot of middle schoolers because the numbers stop feeling concrete. Oliver teaches students to visualize these relationships — drawing models, setting up tables, and connecting math to scenarios they actually encounter. His background runs all the way through calculus, so he knows exactly which foundational skills matter most later.

From pre-algebra through calculus, Melissa has tutored every major milestone where students tend to hit a wall — whether that's fractions turning into variables, equations gaining a second degree, or functions suddenly requiring limits. Her neuroscience training gives her genuine curiosity about how mathematical thinking develops, which shapes the way she explains concepts at each level.

From fraction operations in middle school to limits in calculus, Christian has tutored math across every level and knows exactly where the common stumbling blocks are. His mechanical engineering training means he can show students why a concept matters — how quadratic equations model real motion, or why logarithms show up in everyday measurements. That ability to connect abstract math to something tangible is what keeps his rating at 5.0.

From pre-algebra fundamentals through calculus, Paul covers the full arc of math — which means he understands exactly where gaps from earlier courses create confusion in later ones. He's especially sharp at connecting concepts across levels, like showing how proportional reasoning in pre-algebra becomes the foundation for trigonometric ratios and eventually limits. That big-picture perspective keeps students from treating each math course as an isolated set of rules.

Whether it's fractions that don't make sense or algebra that feels like a foreign language, the sticking point in math is usually a conceptual gap hiding underneath the procedures. Brockton's pedagogy training at CU Boulder emphasized diagnosing exactly where understanding breaks down, so he digs into the reasoning behind each step rather than just repeating the formula.

From elementary arithmetic through differential equations and linear algebra, Jude covers nearly every level of math and treats each one as a conversation rather than a lecture. His applied physics background at Colorado School of Mines means he can show students not just how to execute a procedure — whether it's long division or a Laplace transform — but why the underlying logic works the way it does. Rated 4.9 by students.

From fraction operations in middle school to limits in calculus, Lena covers a wide range of math and understands that gaps at one level create confusion at the next. She diagnoses exactly where a concept broke down — whether that's order of operations, proportional reasoning, or function notation — and rebuilds understanding from that specific point forward.

Having completed AP Calculus AB and the IB math curriculum, Heidi is comfortable across the full range of middle and high school math topics, from fraction operations through introductory derivatives. She's particularly good at slowing down on the conceptual leaps that textbooks rush past — like why a negative exponent flips a fraction, or what slope really represents. Her teaching style relies on patience and breaking problems into smaller, less intimidating pieces.

From basic arithmetic through pre-algebra concepts like fractions, ratios, and order of operations, Emma covers the math fundamentals that students need before higher-level courses start moving fast. Her elementary education program at OU emphasized teaching math conceptually — using visual models and manipulatives — so students understand why a method works, not just which buttons to press on a calculator.

Philosophy trained Seth to think in logical structures — proofs, conditional reasoning, and abstract problem-solving — which translates directly into how he teaches math concepts like equations, ratios, and order of operations. He breaks problems into smaller logical steps so students can see the reasoning behind each move, not just follow a memorized procedure.

Whether the struggle is fractions, proportions, or the leap into pre-algebra, the fix is usually the same: finding the specific gap in reasoning that's causing everything downstream to feel impossible. Cory pinpoints where a student's understanding breaks down and rebuilds from that exact point, using real-world examples from finance and business to make abstract operations click.

An engineering physics degree means Cody didn't just take math courses — he used calculus, linear algebra, and differential equations to solve real problems in mechanics and electromagnetism. That applied perspective lets him explain why a concept matters, not just how to execute the steps. He's comfortable across the full K-12 math sequence, from fractions and ratios through precalculus and beyond.

From simplifying fractions in pre-algebra to tackling limits in calculus, Graham covers the full math pipeline and knows exactly where common gaps form between levels. His astrophysics coursework keeps him solving math daily — unit conversions, algebraic manipulation, trigonometric identities — so he explains concepts with the fluency of someone who actually uses them, not just teaches them.

Before becoming a licensed history teacher, Paige spent years tutoring students in math from elementary arithmetic through high school-level topics like linear equations and graphing. She's especially effective at translating word problems into mathematical setups — a skill sharpened by her philosophy background, where breaking down the structure of a problem is everything.

Small-group math instruction through the Denver Math Fellows gave Marcus a sharp eye for the exact moment a student loses the thread — whether it's fraction operations in fifth grade or variable manipulation in pre-algebra. He teaches kids to treat each new concept as an extension of something they've already mastered, so topics like ratios, order of operations, and basic equations feel like logical next steps rather than disconnected rules.

From basic arithmetic through differential equations, Ed has taught nearly every level of math on the curriculum. His master's in applied statistics means he understands where each concept leads — so when he explains, say, why slope matters in algebra, he connects it to rate-of-change thinking that pays off in calculus and beyond. That long view makes individual topics feel purposeful instead of arbitrary.

I am a undergraduate student who is willing to help other students in subjects that they may be experiencing difficulties in.

From elementary arithmetic through calculus, Hannah covers an unusually wide math range and tailors her explanations to each level. She's especially effective at bridging the gap between pre-algebra and algebra, where students often stumble on translating word problems into equations and working with variables for the first time.

From pre-algebra through calculus, Rosemary has taught nearly every level of math — which means she knows exactly where gaps from earlier courses start causing trouble in later ones. She's especially sharp at identifying when a student's struggle with, say, rational expressions actually traces back to a shaky grasp of fractions or order of operations. Her 32 ACT composite speaks to the kind of cross-subject fluency that keeps math instruction grounded and clear.

An actuarial science degree means Brenna didn't just study math — she lived inside probability, statistics, calculus, and algebra simultaneously for four years at Drake. She's especially skilled at identifying the exact concept a student is stuck on, whether that's fraction operations in fifth grade or function notation in high school, and rebuilding understanding from that specific gap forward.

Katie's subject list spans calculus and algebra alongside her science and writing courses, which means she understands math as a tool — not just an abstract exercise. She's especially good at translating word problems into equations, a step where many students get stuck because it requires both reading comprehension and mathematical thinking. That cross-disciplinary perspective makes her a practical fit for students who need math to click in context.

Carson covers math from pre-algebra through calculus, which means he understands the full arc of concepts a student is building toward. When a middle schooler struggles with fractions or order of operations, he connects those skills to the algebra and geometry ahead so the work feels purposeful rather than abstract.

From fraction operations in elementary school to polynomial expressions in algebra, Jalonna adjusts her explanations to match exactly where a student is struggling. Her biochemistry degree required math through Calculus II, so she understands how early concepts like order of operations and proportional reasoning build toward more advanced work. She's especially good at breaking word problems into manageable steps that make the math click.

Computer science at KU means Austin lives in math daily — algorithms demand fluency with everything from algebraic manipulation to recursive logic and discrete structures. He specializes in making the leap from arithmetic comfort to algebraic fluency feel natural, particularly for students who can follow a worked example but struggle to set up problems independently. Rated 5.0 by students.

Annie tutored math throughout high school and continues to draw on those problem-solving skills in her university coursework. She's comfortable across a wide range of topics — fractions and ratios, order of operations, intro to variables — and excels at finding the specific step where a concept stops making sense and rebuilding from there. Rated 5.0 by students.

Evan teaches math from pre-algebra through calculus BC, which means he sees the full arc of how early gaps — a shaky grasp of fractions, or confusion about negative numbers — snowball into bigger problems later. He pinpoints exactly where a concept broke down and rebuilds understanding from that point, so students aren't just memorizing steps but actually following the logic.

Sarah's math teaching covers foundational concepts through algebra and statistics, with particular strength in translating word problems into equations — the step where most students freeze. Her classroom teaching experience means she's seen hundreds of different ways students misread a problem and knows how to diagnose the specific gap quickly.