Award-Winning Algebra Tutors
serving Baltimore, MD

Teaching high school full-time in Philadelphia, Jamie knows exactly which algebra concepts trip students up most — and it's usually not the computation but the moment a word problem asks them to translate a situation into an equation. Her anthropology background trained her to find patterns in messy, unstructured information, which turns out to be exactly the skill students need when pulling variables and relationships out of real-world scenarios. She scored a 1600 SAT, so the math fundamentals are rock-solid.

When students struggle with algebra, it's usually not the mechanics — it's losing track of what the equation actually represents. Leah tackles this by grounding abstract operations like factoring or solving systems of equations in scenarios that make the logic visible. Her science training at Johns Hopkins means she's spent years translating real problems into algebraic language and back again.

Breaking algebra down into patterns is something Christopher does naturally — his background in competitive memory sports gives him a knack for teaching students to recognize structure in expressions, equations, and word problems. He tackles everything from linear systems to quadratic factoring by showing how each technique connects to a bigger logical framework.

I am a public school reading teacher in the elementary grades. I have a passion for educating young people and guiding them to academic success, either in or outside of the classroom. I have experience as a classroom teacher and a private tutor, in subjects that range from Reading and Writing to History and French. In my opinion, the path to obtaining a good education is formed by hard work, diligence, persistence, and an open mind. I work on a daily basis to instill these qualities in my students and tutees. I also believe that forming meaningful relationships with my students creates an environment in which learning is the goal. In my spare time, I enjoy running, golf, reading, cooking, and spending time with family and friends.

The jump from arithmetic to algebra trips students up when variables start representing unknowns instead of blanks to fill in. Mark tackles that conceptual shift head-on, building comfort with expressions, equations, and inequalities through carefully chosen practice problems that ramp up in difficulty. Rated 4.7 by students, he adjusts his pacing to match each learner's confidence level.

The leap from arithmetic to algebraic reasoning — variables, equations, graphing linear relationships — trips up students who've never had to think abstractly about numbers before. Kinkela approaches algebra by anchoring each new concept in a concrete example first, then gradually removing the scaffolding until the abstraction feels natural.

As a graduate of Johns Hopkins University with a Bachelor's in Materials Science and Engineering, I have over 5 years of tutoring experience across various subjects, including Algebra, Geometry, Biology and Chemistry. My teaching philosophy centers on fostering a supportive and engaging learning environment where students feel confident to explore and ask questions. I believe in tailoring my approach to meet each student's unique needs, encouraging them to connect concepts with real-world applications. My passion for teaching stems from witnessing students gain clarity and confidence in their abilities, which motivates me to continually refine my methods. Outside of tutoring, I enjoy exploring new technologies and engaging with nature, which often inspires my lessons.

When a student can look at a quadratic and immediately see what factoring strategy applies — or recognize when completing the square is the better move — algebra stops feeling like guesswork. Christopher's math degree gives him the depth to explain why each method works, so the procedures actually stick. He's rated 5.0 by students.

A lot of Algebra frustration comes from not knowing *why* you're allowed to do what you're doing — why you can add the same thing to both sides, why factoring reveals solutions, why a negative exponent flips a fraction. Nima unpacks the reasoning behind each rule so that students build genuine number sense instead of relying on memorized shortcuts that break down in unfamiliar problems.

Most people don't associate an English and creative writing background with algebra, but Alexis's MFA work at Columbia demands rigorous logical structure — building arguments step by step, where each move must follow from the last. She applies that same sequential thinking to teaching students how to translate word problems into equations and work through multi-step solutions methodically. Rated 5.0 by students.

When a variable suddenly represents a real-world quantity — distance, cost, time — algebra stops feeling abstract and starts making sense. Jane takes that approach, grounding equations and inequalities in concrete scenarios so that solving systems or simplifying expressions becomes a reasoning exercise, not just symbol manipulation.

Most students who struggle with algebra aren't bad at math — they're missing one or two foundational moves, like distributing correctly or isolating a variable through inverse operations. Rickey diagnoses those gaps quickly and rebuilds the logic behind each step, so that solving multi-step equations and inequalities starts to feel like a repeatable process instead of guesswork.

A learn-by-doing approach defines how Michael teaches algebra: students tackle problems with systems of equations or quadratic functions first, then refine their methods based on what tripped them up. His Columbia engineering background means he treats algebra as a toolkit for modeling real situations, not just symbol manipulation. Rated 5.0 by students.

Most algebra struggles come down to one thing: students can follow a procedure but can't explain what they're actually doing when they solve for x. Lee's research into math pedagogy at the University of Maryland was specifically about closing that gap — building genuine understanding of expressions, equations, and functions. He walks students through factoring, systems of equations, and inequalities in a way that makes the logic visible, not just the steps.

A lot of algebra frustration comes from students not seeing the logic behind the steps they're asked to perform. Banke, drawing on nine years of school counseling experience, knows how to identify the exact moment a concept stopped making sense — whether that's distributing negatives, solving systems, or graphing linear inequalities — and rebuild from there.

Learning is exciting! Anything new that you learn - an idea, a skill, a fact - changes you and paves the way for the next new idea, skill or fact to come along. I love learning. I love helping other people to learn. Be patient! Learning isn't always easy. (Teaching isn't always easy either.) So, be patient. Students need to be patient and teachers need to be patient. Sometimes, a new idea seems too challenging. That's the first time you see it. The second time, it starts to become more clear. Sometimes, our brains just need a little time to absorb. So, be patient! It will come.

Breaking algebraic problems into smaller logical steps is something Weilong does instinctively — it's the same skill he uses daily as a graduate student translating complex genetic data into plain language. Whether it's solving systems of equations or simplifying rational expressions, he walks through each move so students can reconstruct the reasoning on their own.

The same pattern recognition that lets Juan parse complex Latin sentence structures applies surprisingly well to algebra — identifying like terms, manipulating expressions, and solving systems of equations all reward methodical, logical thinking. He teaches students to read an equation the way you'd read a sentence: understanding what each part does before trying to solve it.

I am currently an Undergraduate Freshman at Washington University in St. Louis (WashU) studying Biomedical Engineering on a Pre-Medical track. I tutor mostly math-related subjects, such as Calculus and Linear Algebra. I push hard in my personal work to gain a strong, conceptual backing for almost all subjects, and am able to help others efficiently with this. Understanding material conceptually, rather than analytically, is vital to being able to think and apply knowledge. This is my learning and teaching philosophy. I am patient and thorough; I am caring and understanding. I look forward to our first session!

Biochemistry coursework at Swarthmore means Allan solves algebraic equations constantly — rearranging rate laws, balancing stoichiometric relationships, isolating variables in equilibrium expressions — so he teaches algebra as something with immediate purpose. He's especially sharp at helping students bridge the gap between understanding a concept and executing multi-step problems cleanly, since his own science classes punish sloppy algebraic technique.

When a student says they "hate math," they usually mean they hit a wall somewhere in algebra — maybe solving systems of equations, maybe factoring trinomials, maybe graphing linear inequalities. Anu pinpoints exactly where the confusion started and rebuilds understanding from that point, connecting each algebraic rule to a concrete reason it works.

I love to teach. I love young minds and fresh brains. Those are just like clean sheets of papers I can draw anything I like. I really like to help young people to achieve their full capacities with my long experience of teaching. I am very patient and good at explaining complex concepts in simple terms. I am looking forward to meeting students who need my help.

A solid grip on algebra is what separates students who coast through later math and science from those who struggle, and Josef zeros in on the manipulation skills that matter most — factoring, working with rational expressions, and translating word problems into solvable equations. His science background at Cornell means he's constantly reinforcing algebraic thinking with real examples rather than abstract drills.

Factoring, quadratic equations, and systems of linear equations all have an internal logic that most textbooks bury under procedure. Sung digs into that logic so students see why completing the square works or what a solution to a system actually represents on a graph. His 1500 SAT score reflects the kind of mathematical fluency he brings to every session.

Solving equations is mechanical; knowing which equation to set up is where algebra gets hard. Phillip spends time on translating word problems into expressions and building comfort with variables as quantities that behave predictably. His engineering background means he treats algebra as a practical toolkit, not an abstract exercise.

Before medical school, Jessica earned her history degree at Penn — but her 1540 SAT tells a different story about her math chops, and algebra is where that analytical sharpness comes through most clearly. She unpacks word problems and equation setups with the same precision she once applied to dissecting clinical case studies, making the leap from a problem's language to its algebraic structure feel methodical rather than mysterious.

A lot of algebra clicks once a student sees the logic underneath the rules instead of just memorizing steps for solving equations. Sydny zeroes in on building that kind of reasoning, whether the topic is factoring polynomials, manipulating inequalities, or translating word problems into expressions that actually make sense.

The moment algebra stops being about "solve for x" and starts involving systems, inequalities, or function notation, many students lose their footing. Sabira approaches each of these transitions by connecting new notation back to arithmetic reasoning students already trust — a habit she developed through her Applied Math studies at Johns Hopkins. She holds a 5.0 client rating.

A lot of algebra frustration comes from word problems — translating a sentence into an equation feels like guesswork if nobody teaches the translation step explicitly. Ben zeroes in on that skill, walking through how to identify variables, set up relationships, and check whether an answer actually makes sense in context. His math background at Penn runs deep, but his algebra teaching stays grounded and practical.

The jump from solving simple equations to factoring quadratics or working with systems of equations trips up a lot of students who were doing fine before. Akarsh tackles algebra by teaching the reasoning behind each manipulation, so students can set up and solve problems they haven't seen before instead of relying on memorized steps.

Renee treats algebra as a language with its own grammar — variables, expressions, and equations follow rules that make sense once you see the underlying logic. Her background in linguistics and literary analysis gives her a knack for translating abstract notation into plain, intuitive explanations of topics like systems of equations and polynomial operations.

A magna cum laude Duke graduate and full-time educator, Frances teaches algebra by connecting abstract expressions to concrete reasoning — the same skill set her psychology training sharpened. She's particularly effective at walking through word problems and translating real-world scenarios into equations, where many students stall out.

Most algebra struggles trace back to one thing: students learn to mimic steps without grasping what an equation actually represents. Isabella tackles that head-on, connecting ideas like systems of equations and quadratic functions to the logical structure underneath them. Her MIT math background and experience teaching gifted middle and high school students mean she can adjust her explanations on the fly — from concrete examples to abstract reasoning — depending on what a student needs.

Henry approaches algebra the way he approached his Harvard history thesis: by building arguments step by step until the conclusion feels inevitable. Whether a student is stuck on systems of equations or struggling to see how variables behave in inequalities, he walks through the underlying logic rather than just drilling procedures.