Award-Winning Linear Algebra Tutors
serving Phoenix, AZ

Chemical engineering coursework throws you into systems of linear equations, matrix operations, and eigenvalue problems long before you've had time to fully digest the theory — so Adrian knows firsthand which concepts trip students up and which shortcuts actually hold up under pressure. He breaks down topics like determinants, row reduction, and vector space definitions by tying them back to the material and energy balance problems where they naturally show up, giving the abstraction a concrete anchor.

Vector spaces, matrix transformations, and eigenvalues require a shift in thinking from computation to abstraction that trips up many students. Tracey's graduate work in mathematics education gives her a framework for breaking down that conceptual leap — she connects linear algebra ideas to geometric intuition so that proofs and definitions feel grounded rather than arbitrary.

Emily's research at Smith College on Markov chains and random walks gave her hands-on fluency with matrix operations, eigenvalues, and vector spaces — the core of any linear algebra course. She unpacks abstract proofs by tying them back to computational examples, making topics like change of basis and diagonalization feel far more concrete.

Pursuing a pure mathematics degree at Rice means Aaron encounters linear algebra not as a service course but as foundational language — the ideas behind vector spaces, linear maps, and diagonalization thread through nearly every upper-level math class he takes. That ongoing immersion keeps concepts like kernel, image, and change of basis sharp in a way that's hard to replicate from a single semester's memory. Rated 4.9 by students.

I graduated from Dartmouth College with a double major, receiving a Bachelor of Arts in both Biochemistry/Molecular Biology and Music. I continued my education at Columbia University and received Master of Arts in Biology. Starting in middle school and continuing through my graduate career, I have tutored students in a wide variety of subjects, but I was most effective at tutoring math and science because of my lifelong love and aptitude for these subjects. Since I am also working towards a career in molecular biology, I use math and science every day, and I can explain real-world applications and uses for these subjects that may not seem obvious. By demonstrating the use of math and science in everyday life, I am able to help interact with the student and increase their interest in a subject in which they may experience difficulty. I also believe that as a tutor, it is my responsibility to engage with the student to help them achieve and even surpass their goals. In my spare time, I am heavily involved with music in New York City, being part of multiple choirs and continuing to play piano. I also enjoy exercising and exploring the city whenever I have the chance.

Benjamin's master's dissertation at the University of Essex centered on graph theory and group theory — areas where linear algebra isn't just a tool but the structural backbone, from adjacency matrices to representation theory. That research-level immersion means he teaches eigenvalues, vector spaces, and linear maps with the fluency of someone who's built arguments on top of them, not just solved textbook exercises about them.

As a pure math PhD student, Jacob lives in the world of abstraction that makes linear algebra's second half so challenging — determinants giving way to dimension theorems, row operations giving way to rigorous proofs about linear maps. He teaches the course the way his graduate training shaped his thinking: building geometric intuition for concepts like null space and span before formalizing them. Rated 5.0 by students.

Eigenvalues, vector spaces, and matrix transformations can feel impossibly abstract the first time through. As a math major at Georgia Tech, Sally has worked through linear algebra at a proof-based level and can unpack ideas like span and linear independence using concrete geometric intuition alongside the formal definitions.

I've been working with students for over seven years, from middle school all the way through college, across subjects like math, calculus, statistics, linear algebra, chemistry, and physics, with a lot of SAT and ACT prep mixed in. My background is perhaps a little unconventional. I have two bachelor's degrees, one in Engineering and one in Communication Studies, plus a Master's in Design. That combination means I can guide you through challenging technical material and communicate it in a way that is easy to grasp. What I care most about is helping students get to a place where they don't need me anymore. I know that sounds like a strange thing for a tutor to say, but I think it's the right goal. I'm not here to walk you through steps to copy down. I want you to understand why something works, because that's what holds up under pressure, on a test you haven't seen before. If you're ready to ace that test or prove that theorem that's been bugging you, reach out and let's work together

I obtained my Ph.D. in Applied Mathematics at the University of Connecticut (UConn) and I now work as a Lecturer for the University of Minnesota-Twin Cities, School of Mathematics. I also obtained both my Bachelor's and Master's of Arts degree from Rhode Island College (RIC) and have worked as a Math Tutor and Teacher's Assistant throughout my time at RIC. Intellectually, I believe knowledge is fluid and requires practice to perfect. I enjoy showing my peers/students different ways of examining problems in order to achieve a well-rounded understanding of the material through derivation, never memorization. My main mission is to showcase my passion for Math and hopefully encourage students to see the beauty and wonder of this phenomenal subject.

Eigenvalues, vector spaces, and matrix decompositions show up everywhere in engineering — and Sabry used them extensively in his doctoral research on computational modeling. He unpacks linear algebra by tying each concept to a geometric or physical interpretation: what a determinant actually measures, why eigenvectors matter for system stability, how a change of basis simplifies a problem. That dual perspective makes the subject far more intuitive than rote row-reduction ever could.

Eigenvalues, vector spaces, and matrix decompositions aren't just theoretical exercises — they're tools Adel used routinely during his PhD for finite element analysis and dynamic systems modeling. He unpacks linear algebra by showing students the geometric meaning behind each operation, so that abstract proofs and computational techniques reinforce each other instead of feeling like separate courses.

Fresh out of Brown's math program with a 3.87 GPA, Zofia studied linear algebra in the context of both pure and applied mathematics — so she's comfortable moving between determinants and dimension theorems without losing the thread. She's especially sharp at breaking down the moment a course shifts from mechanical row reduction to questions about why certain transformations preserve structure, a transition that derails a lot of otherwise strong math students.

Studying applied mathematics as an undergrad means Daniel is working through linear algebra right now — not remembering it from a decade ago, but actively sitting with determinants, subspaces, and eigenvalue decompositions in his current coursework. He's the kind of tutor who had to grind through the confusing parts himself and build understanding step by step, so he knows exactly which explanations actually clarify things versus which ones only make sense if you already get it. Rated 4.7 by students.

Vector spaces, eigenvalues, and matrix transformations require a different kind of mathematical thinking than most students have encountered before. Mike's medical and biostatistics training gave him hands-on experience applying linear algebra to data analysis and modeling, so he can ground abstract proofs in concrete applications that make the material more intuitive.

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.