Award-Winning Linear Algebra Tutors
serving Grand Rapids, MI

I'm a recent graduate from Reed College where I majored in Political science with additional concentrations in environmental science, sociology, philosophy, and 3D art.

A master's in statistics built on a math undergraduate degree means Nicholas has lived inside matrix algebra — covariance matrices, projections, and least-squares estimation all run on linear algebra's core machinery. He teaches determinants, eigendecompositions, and rank not as isolated procedures but as the mechanics driving real statistical models. Rated 5.0 by students.

Samuel holds a Ph.D. in Applied Mathematics, which means linear algebra isn't a course he passed — it's a language he works in daily, from inner product spaces to spectral decompositions. He's particularly effective at teaching the proof-writing transition that trips students up mid-semester, when the course shifts from row reduction to reasoning about abstract vector spaces and linear maps. Rated 5.0 by students.

Eigenvalues, vector spaces, and matrix transformations can feel impossibly abstract without someone who connects them to real applications. Michael studied biomedical engineering at the University of Rochester, where linear algebra was foundational to signal processing, imaging, and systems modeling — so he teaches these concepts with concrete examples that make the abstraction meaningful. He's especially effective at walking through proof-based problems step by step.

Enrico's current research in Spectral Graph Theory at MIT means he uses linear algebra daily — eigenvalues, matrix decompositions, and vector spaces aren't textbook abstractions for him but working tools. He teaches the subject by grounding definitions like span, basis, and linear independence in geometric intuition before moving to computation. Rated 5.0 by students.

Rebecca's background is in international development and sociology rather than pure mathematics, so she approaches linear algebra as someone who had to build real understanding of matrix operations, systems of equations, and transformations from the ground up. That perspective makes her especially effective at breaking down the logic behind each step — she remembers what it's like when row reduction or determinant properties don't yet feel intuitive. Rated 5.0 by students.

I am a graduate of Cornell University's College of Arts and Sciences. I received my Bachelor of Arts in Chemistry with Distinction in 2015. Since graduation, I was a physics/chemistry teacher and soccer coach at a private school in Virginia for a year, where I led the soccer team to an undefeated season. Before teaching and coaching professionally, I was a Teaching Assistant for the Cornell Math and Physics Departments, where I taught many subjects including calculus, mechanics, electromagnetism. Throughout my time at Cornell and as a teacher, I tutored subjects ranging from the SAT to AP Physics and Algebra II, which is where my true talents lie: in small group or one-on-one settings where I can give students the full attention they deserve and tailor my approach specifically to their learning styles. This is why I am now pursuing tutoring as a part-time occupation at Varsity Tutors. I embrace teaching all math and science subjects, especially physics and calculus, at both the college and high school level and will go above and beyond to make sure all of my students succeed, according to their definition of success. In my spare time, I enjoy playing league soccer, basketball, tennis and guitar, and also like to travel and see as much of the world as I can.

An applied mathematics degree plus doctoral-level engineering work means Professor Florence has lived in the world of matrix algebra, systems modeling, and linear transformations across multiple disciplines — from pure theory to design applications. She teaches determinants, eigenspaces, and change-of-basis not as isolated procedures but as interconnected ideas that build on each other, which is especially useful when courses demand both computation and conceptual reasoning.

Studying both biomedical and chemical engineering at Vanderbilt means William encounters linear algebra from two applied angles — modeling biological systems and solving material balance equations — which gives him an intuitive grasp of why concepts like matrix operations and eigenvalue problems matter beyond the homework set. He breaks down the mechanics of row reduction and determinants while connecting them to the engineering contexts that make the abstraction feel purposeful. Rated 4.8 by students.

Teaching middle and high school math for several years means Jacob has watched students build from basic systems of equations all the way up to the abstraction that linear algebra demands — he knows exactly which foundational gaps cause trouble when determinants, vector spaces, and matrix operations enter the picture. His math degree and competition math background give him the formal training to tackle both the computational and theoretical sides of the course. Rated 5.0 by students.

A year as a course assistant in Harvard's math department — teaching introductory calculus — gave Richard a front-row seat to where students first stumble with abstraction, a skill that translates directly to linear algebra's shift from matrix arithmetic to reasoning about vector spaces and linear maps. His government major might seem unrelated, but formal logical argumentation is central to both fields, and he leans on that structured thinking when breaking down proofs involving span, basis, and dimension.

Pryce studied both economics and math at the University of Pennsylvania, which means he hit linear algebra from two sides — the theoretical proof-based course and the applied matrix methods that underpin econometrics and optimization models. That double exposure makes him especially effective at unpacking concepts like vector spaces and linear transformations for students who can do the row reduction but can't yet articulate why it works. Rated 5.0 by students.

Hello, my name is Yosef and I would be happy to serve as a math tutor. I place strong emphasis on a good balance between knowledge of mathematical content and proficiency in problem-solving, reasoning, and conveying mathematical ideas in writing. There are times when a student needs to be informed of a solution, times when he or she also needs to hear the explanation of why the solution works, and times when he or she should be guided to finding the solution on his or her own. It is important for the tutor to recognize which approach is appropriate. Frequently, when students struggle, it is because they do not understand the notation or terminology in use. In such cases, it is important to reassure the student, reminding him or her that he or she is only struggling with understanding a single word, not the entire mathematical concept. As a rule, people perform better and are better motivated when they have self-confidence, not when the task ahead seems frighteningly daunting. It is also important to recognize that different students learn best through different means. As an example, some students are visual learners and can understand the material best through pictures and gestures. Other students learn best through hearing the procedures vocalized, while still others learn best through writing out the steps of the solution procedure. I know to adapt my teaching style to the individual student. with these considerations in mind, I promise to provide the best assistance that I can, taking your individual needs into consideration.