Elena treats algebra like a language: once students grasp the grammar of expressions, equations, and inequalities, they stop guessing and start reading problems with confidence. Her background as a curriculum developer for middle and high school courses means she knows exactly where students tend to stumble — whether it's distributing negatives, solving systems, or translating word problems into equations — and she tackles those sticking points with humor and clarity.

Most algebra struggles come down to one thing: students learn to mimic procedures without understanding what a variable actually represents or why an equation balances. Dillon's high school math teaching gives him a sharp eye for where that disconnect starts — whether it's solving multi-step equations, graphing linear functions, or setting up word problems. He rebuilds the logic behind each step so the procedures finally stick.

Economics coursework gave Jera daily practice with the algebraic manipulation that trips up most students — solving systems of equations, working with inequalities, and translating word problems into expressions. She breaks down each problem by identifying what's known and what's unknown, turning abstract algebra into a logical sequence of steps.

Every programming language Michael has worked with runs on algebraic logic — variables, functions, order of operations, and systems of equations are literally the vocabulary of code. He teaches algebra by making those connections concrete, showing students why manipulating expressions and solving inequalities matters beyond the textbook.

Trace treats algebra like a language — each equation tells a story, and the goal is learning to read it fluently. His linguistics background gives him a knack for explaining how variables, expressions, and systems of equations follow consistent internal logic, making concepts like factoring and inequalities click rather than feel like arbitrary rules to memorize.

The leap from arithmetic to algebra trips students up because suddenly they're solving for something invisible — and Michelle spent two years watching exactly where that confusion takes root in a classroom. She teaches equation-solving, factoring, and graphing linear relationships by anchoring each skill to a logical process students can follow independently. Her background in both science and education means she connects algebraic thinking to real problems, not just textbook exercises.

The jump from solving one-step equations to factoring quadratics or graphing systems of inequalities can feel enormous without someone connecting the dots. Karen's approach to algebra emphasizes reading each problem as a sentence with structure — identifying what's unknown, what's given, and what relationship ties them together. That habit of thinking pays off well beyond any single chapter.

I am a recent graduate with a master's in electrical engineering from Case Western Reserve University. I won the Bill and Melinda Gates Millennium Scholarship which covers full tuition up to Ph.D. I was on the Dean's List for three consecutive years. Additionally, I won the OZY Media Genius Award in 2015 to work on high-temperature superconductors. I currently work as a Technology Analyst at Accenture. I am also seriously considering whether I should go for a Ph.D. or not.

I'm a recent college graduate with degrees in Biological Sciences and Russian from Ohio University. During my time there, I tutored students in a variety of subjects, including biology, chemistry, and Spanish. In addition, I worked as both a peer advisor and teaching assistant, which gives me insight into the learning strategies and study skills that students need to succeed. As a tutor, I like to focus on doing actual problems with students because it is the most effective way to immediately identify their strengths and weaknesses and to address them. In my free time, I like to lift weights, read books, and spend time with my friends.

Ishaan lists algebra as one of his core subjects, and his approach zeroes in on translating word problems into equations — the skill that trips up more students than any individual operation. Whether it's factoring quadratics, solving literal equations, or graphing linear systems, he walks through the setup process step by step so students learn to decode problems on their own.

A solid grip on algebra — manipulating expressions, solving systems, understanding how variables relate — is what separates students who struggle in later math from those who don't. Nikolas approaches each topic by building intuition around what equations actually represent, drawing on the applied math he used throughout his Exercise Science program at Ohio State.

Factoring quadratics, solving linear inequalities, interpreting slope — each of these topics has a logic to it that disappears when students are just memorizing procedures. Seung unpacks that logic step by step, drawing on years of math-heavy engineering training to show how algebraic reasoning actually works under the hood.