Scoring a 35 ACT and 1570 SAT required Amber to master algebra cold — not just procedures, but the underlying structure that lets you solve unfamiliar problems under time pressure. She brings that same fluency to teaching inequalities and polynomial manipulation, making sure students can reason through new setups instead of freezing when a problem doesn't match a template. Rated 5.0 by students.

Patrick's linguistics background at the University of Chicago trained him to see structural patterns in complex systems — a skill that translates directly to algebra, where recognizing the logic behind factoring, inequalities, and function behavior matters more than memorizing steps. His 1560 SAT and 35 ACT confirm he's comfortable working through quantitative reasoning at a high level.

Modeling tiger population dynamics for a doctorate at Wisconsin-Madison means Karann solves systems of equations and manipulates variables daily — predicting birth rates, estimating carrying capacities, building growth models where every algebraic step has ecological consequences. That research-level comfort with abstraction makes her effective at teaching students how to translate word problems into equations and work confidently with expressions, because she can point to exactly where the math matters in the real world.

Brown's Applied Math program throws Sophie into abstract algebra and proofs daily, but she's equally comfortable dialing back to the fundamentals — showing a student why distributing a negative sign changes every term, or how to read a word problem and pull out the right equation. Her 1570 SAT and 4.8 tutoring rating point to someone who genuinely knows the material and can communicate it clearly.

Breaking algebraic concepts into smaller, logical steps is something Sarah does naturally, drawing on the same structured thinking she developed studying languages and comparative religion at Carleton College and UW-Madison. She tackles everything from solving systems of equations to working with polynomials by anchoring each new idea in what a student already understands.

The jump from arithmetic to algebra trips students up when they treat variables as mysterious symbols instead of placeholders for real quantities. Maddy tackles this head-on, grounding topics like solving linear equations, factoring, and graphing in concrete examples drawn from her economics and business studies. Her 33 ACT composite speaks to the kind of mathematical fluency she brings to every session.

The jump from arithmetic to algebraic thinking trips up a lot of students, especially when variables start replacing numbers in expressions and equations. James breaks down that transition by connecting each new concept — solving linear equations, graphing inequalities, working with polynomials — to the logic underneath it. His background in cognitive skill-building at LearningRx sharpened his ability to diagnose exactly where a student's understanding breaks down.

A lot of algebra frustration comes from not understanding what variables actually represent — why you're solving for x, not just how. Richard's math degree and physics background mean he teaches algebraic reasoning through real modeling scenarios, whether that's setting up systems of equations or interpreting slope in context. He can also tutor entirely in Spanish for bilingual students who think more fluidly in their first language.

Before tackling the advanced math her PhD demands, Madeline built a deep comfort with algebraic thinking — manipulating expressions, solving systems, and understanding how variables relate. She's especially good at slowing down on the conceptual leaps that trip students up, like moving from arithmetic to abstract reasoning with unknowns.

A lot of algebra struggles come down to one thing: not seeing what the variable actually represents. Michael tackles this head-on by teaching students to translate word problems into equations step by step, building the kind of algebraic reasoning his physics coursework demanded every day. He's particularly sharp on systems of equations and inequalities, where setting up the problem correctly matters more than crunching numbers.

Jacob approaches algebra by connecting abstract variables back to concrete reasoning, spending extra time on the translation step where students turn word problems into equations. His communication training at Illinois State makes him especially effective at explaining why a particular setup works, not just showing the steps to solve it.

The jump from arithmetic to algebra asks students to think abstractly for the first time — and that shift is where Shona thrives. Her applied math degree gives her a deep bench of ways to explain why factoring works or how to set up a system of equations from a word problem. She's particularly effective at connecting algebraic manipulation to visual representations on the coordinate plane.

A background in Classical Greek might seem unrelated to algebra, but parsing complex sentence structures in ancient languages and solving for unknowns in equations both demand systematic, step-by-step reasoning. Jonas brings that same discipline to topics like factoring polynomials, solving systems of equations, and working through word problems that require careful translation from English into math.

Running tutoring programs at a K-8 school, Dylan spent semesters breaking down algebra basics for younger students — translating word problems into equations, introducing variables for the first time, and building comfort with the shift from arithmetic to abstract reasoning. That ground-level teaching experience means he knows exactly where students get stuck on topics like solving for unknowns and simplifying expressions, because he's watched it happen in real time and learned how to talk through it.

A lot of algebra frustration comes from skipping the "why" behind the steps — why you flip an inequality sign, why a system has no solution, why factoring actually works. Miriam digs into that reasoning so the procedures make sense instead of feeling like arbitrary rules. Rated 4.9 by students, she brings the same structured thinking she uses in her biology and English coursework to every algebra session.

A solid grip on algebra is what separates students who struggle in later math from those who don't, and Adam treats it that way. His engineering coursework at UW-Madison keeps him fluent in everything from factoring and quadratics to systems of equations, and he's especially good at showing why a technique works — not just how to execute it.

Julia approaches algebra as a language — once a student understands what an equation is actually saying, solving it becomes intuitive rather than mechanical. She's especially effective at walking through word problems, translating real-world scenarios into expressions and inequalities that make sense on paper.

Problem solving is Aaron's central obsession — his PhD in math and years in competition mathematics gave him a deep repertoire of strategies for attacking equations from unexpected angles, like working inverse problems or reframing a question to expose hidden structure. In algebra, that means he teaches students to see why a technique like factoring or completing the square works, treating each method as a deliberate move in a larger logical sequence rather than a formula to memorize. Rated 5.0 by students.

Competition math sharpened Connor's algebra instincts early — working through problems where you need to spot factorable structures or clever substitutions in seconds, not minutes. His applied math major at Wisconsin-Madison keeps those skills sharp, and he brings that speed and pattern recognition to teaching everything from quadratic equations to systems, making the mechanics feel intuitive. Holds a 5.0 rating.

From factoring polynomials to graphing linear inequalities, Olivia breaks algebra down into logical sequences that make each problem feel solvable. She grew up learning math from a gifted teacher — her own mother — and that early foundation gave her an intuitive sense for how to make abstract relationships concrete. Rated 4.7 by students.

Word problems are usually where algebra stops feeling like pattern-matching and starts requiring real reasoning about variables and relationships. Eitan leans into that transition, teaching students to translate sentences into equations by identifying what's known, what's unknown, and how they connect. His science background means he always has concrete scenarios ready to make abstract expressions tangible.

Some students stall in algebra not because the math is too hard but because the way it's explained doesn't click. Chloe's background in English and teaching gives her a knack for rephrasing abstract concepts — like how variables behave in expressions or what an equation is really saying — in language that makes the logic accessible.

When a student says they "don't get algebra," the real issue is usually buried somewhere specific — distributing negatives, setting up word problems, or graphing linear equations. Breanna digs into those sticking points individually rather than re-teaching an entire chapter. Her counseling background also means she's tuned into the frustration and math anxiety that often ride alongside algebra struggles.

I'm fluent in R, Python, SQL, and M (MUMPS). This September I will be pursuing a Master's degree in data science. I'm available to tutor GRE, ACT, and SAT math as well as other math, statistics, and economics subjects. Although I am most passionate about math, I'm also happy to help students with general testing strategies and preparation for the other parts of the standardized exams.

Whether it's factoring trinomials, graphing linear inequalities, or solving systems of equations, Samantha zeroes in on the specific concept causing confusion instead of re-teaching an entire chapter. Her 5.0 rating comes from an approach that builds each new algebra skill directly onto what a student already understands.

When a variable or equation feels abstract, Wolly slows down and connects it to something concrete — translating word problems into expressions, graphing linear relationships, or walking through the logic behind factoring. His communication background makes him especially effective at explaining algebraic reasoning in plain language rather than math jargon.

Most Algebra frustration comes from word problems — not because the math is harder, but because translating English into equations is a skill nobody explicitly teaches. Zach breaks that translation process into repeatable steps, giving students a framework they can use on everything from rate problems to mixture problems. His 5.0 rating and 33 ACT score back up an approach that prioritizes understanding over shortcuts.

The jump from arithmetic to Algebra trips students up when variables stop representing a single missing number and start describing relationships. Sarah approaches this transition by grounding every new concept — whether it's solving linear equations, graphing inequalities, or factoring trinomials — in concrete examples before moving to abstraction. Her 4.9 rating speaks to how well that approach lands.

Strong algebra skills carried Almira through a STEM academy, a 4.2 GPA, and straight into college-level coursework without needing remedial math. She digs into the specific spots where students get stuck — distributing negatives, solving multi-step equations, translating word problems into expressions — and builds speed and accuracy from there.

Most Algebra struggles come down to one thing: students learn to manipulate symbols without understanding what the symbols represent. Joseph digs into that gap — when a student is solving a system of equations, he makes sure they can explain what the intersection actually means, not just execute elimination. His math degree from UW-Madison gives him the fluency to approach any algebra problem from multiple angles.

My name is Mika and I recently graduated from Case Western Reserve University in Cleveland where I studied Economics, Math, and Spanish. I want to help you get the best grades, knowledge, and love of learning possible!

Whether it's factoring quadratics, solving systems of equations, or interpreting word problems, Algebra is where math starts requiring abstract thinking — and that's exactly where many students stall. Halle zeroes in on the reasoning behind each procedure so that students can adapt to unfamiliar problems on their own. Her experience across math subjects from Pre-Algebra through Calculus means she knows which algebraic skills matter most down the road.

Most Algebra frustration comes down to one thing: students can follow a procedure in class but freeze when a problem looks slightly different on the test. India teaches the reasoning underneath each step — why you isolate the variable this way, what the graph of a linear equation actually represents — so that unfamiliar problems stop feeling like traps.

Most algebra frustration comes not from the new material but from shaky arithmetic underneath it — so Eric diagnoses those gaps first before diving into solving equations, graphing lines, or factoring. He ties algebraic ideas to physics scenarios like velocity and distance, which gives students a concrete reason to care about what x actually represents.

I am a Senior undergraduate student at the University of Wisconsin-Madison. I major in Computer Science and Data Science, while minoring in Mathematics and Leadership. I have experience teaching complex computer science concepts to others and specialize in teaching Python and Java. My experience in this topic also extends to making websites, applications, and AI models for personal use. Therefore, I am confident in teaching hard-to-understand cs topics in an easily consumable way, As for standardized tests, I have experience getting a 34 on the ACT (with and without super score) and a 1550 on the SAT (with super score). For both tests I have took them multiple times for the score (especially the ACT, which I started with a test score of 28 during my Sophomore year), meaning that I understand the struggles of students trying to increase their standardized test scores.

Factoring, systems of equations, and function notation each represent a different way of thinking, and Mingxi tackles them as distinct skills rather than lumping them into one generic "algebra" approach. Her mathematics degree and extensive tutoring at UW-Madison mean she can diagnose exactly where a student's reasoning breaks down — whether it's distributing negatives incorrectly or misreading word problems. She walks through each type of error until the logic clicks.

I'm a student at the University of Wisconsin. Scored a 5 on the AP BC Calculus Exam in high school and tested through college math. I approach tutoring math by teaching students the problem solving fundamentals and the "why" behind the strategies that they will need in their math course. This allows the student to go into any assignment or test with the tools and confidence they need to be successful. I'm passionate about creating a plan that allows you to achieve your academic goals.