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Award-Winning Geometry Tutors
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Michelle
Proofs trip up a lot of Geometry students because they require a completely different kind of thinking — constructing logical arguments instead of just computing answers. Michelle approaches proofs and spatial reasoning the way she approaches scientific problems: systematically, breaking each claim ...
Baylor College of Medicine
Current Grad Student, M.D.
Rice University
Bachelor's in Biochemistry and Cell Biology
Certified Tutor
10+ years
Clara
Clara's approach to geometry flips the usual dynamic — instead of demonstrating how to work through a proof or angle-chasing problem, she has students explain their reasoning out loud, which exposes exactly where a logical step got skipped or a theorem got misapplied. Her psychology background makes...
Stanford University
Bachelors, Psychology
Certified Tutor
Christopher
Proofs are usually the first place Geometry students feel lost, because the subject suddenly asks them to justify every step rather than just compute an answer. Christopher teaches students to treat each proof like an engineering problem: identify what's given, figure out what's needed, and build a ...
Harvard College
Bachelor of Science, Mechanical Engineering
Certified Tutor
9+ years
Justin
Most geometry struggles aren't about the shapes — they're about constructing logical arguments. Writing a two-column proof or reasoning through circle theorems requires a style of thinking that Justin, trained in mathematical proof at both the undergraduate and doctoral level, breaks down into concr...
Washington University in St. Louis
Bachelor's in Physics and Mathematics
University of Chicago
Doctor of Philosophy, Computational Mathematics
Certified Tutor
6+ years
Ingrid
In biomedical engineering, Ingrid regularly works with geometric concepts that most students only see in textbooks — calculating cross-sections, modeling curved surfaces, and reasoning about spatial relationships in 3D-printed structures she designs as president of her university's 3D printing club....
Northwestern University
Bachelor of Science, Biomedical Engineering
Certified Tutor
9+ years
Rachel
Proofs are usually where geometry students panic — the logic feels nothing like the computation they're used to. Rachel spent her Dartmouth engineering program constructing logical arguments from axioms and constraints, so she's comfortable walking students through how to set up two-column and parag...
Dartmouth College
Bachelor of Engineering
Certified Tutor
9+ years
Kevin's Philosophy, Politics, and Economics program at Penn is essentially a training ground in structured argumentation — building claims from premises, identifying logical gaps, defending conclusions — which maps directly onto geometric proof-writing. He teaches students to treat two-column proofs...
University of Pennsylvania
Bachelor in Arts
Certified Tutor
9+ years
Brian
Proofs are usually the make-or-break moment in geometry, and Brian teaches students to construct them by thinking like a detective — identifying what's given, what's needed, and which theorems bridge the gap. His Caltech training in analytical reasoning sharpens how he explains congruence, similarit...
University of California-Santa Cruz
PHD, Technology & Information Mgmt (Indef. deferred)
California Institute of Technology
Bachelors in Economics and Computer Science
Certified Tutor
9+ years
Dennis
Dennis's research into quasicrystals and aperiodic tilings — like Penrose tilings of rhombuses — is geometry at its most fascinating, exploring how shapes fit together under unusual symmetry rules. That deep spatial intuition carries directly into high school Geometry, where he teaches proofs, congr...
Princeton University
Bachelor of Science
Certified Tutor
6+ years
Tracy
Competition math taught Tracy to look at a geometry figure and immediately spot the relationships that matter — which triangles are similar, where auxiliary lines unlock a problem, how a single angle chase can crack open a complicated diagram. That instinct, sharpened through years of math competiti...
University of Pennsylvania
Bachelor of Economics
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Asta
Pre-Algebra Tutor • +74 Subjects
I am a graduate of the University of Chicago where I received my undergraduate degree in political science. Right after graduation, I worked as an academic and test prep tutor as well as admissions consultant in Hong Kong. For the past two years, I worked with a number of students to help prepare them for college in the United States.
Troy
Geometry Tutor • +5 Subjects
I am an Arizona native. Upon graduating from Desert Mountain High School, I attended Rice University and I received my Bachelor of Arts in Kinesiology with a business focus. At Rice I was a student/athlete representing the Division I Owls in track and field. After several years experience voluntarily tutoring friends and family members I became a professional private tutor my junior year of college. My senior year, I took advantage of the opportunity to reach more students, creating a small private tutoring company in Houston in which I served as lead tutor and conducted all business operations. After graduating from college, I moved back to Arizona and am excited to have the opportunity to continue my passion of helping young men and women achieve academic excellence through tutoring. I have experience tutoring elementary through college-aged students in all academic disciplines. My primary areas of focus include: math, English, and standardized test prep. In my spare time I enjoy exercising, following sports, and spending time with friends and family.
Claire
Arithmetic Tutor • +47 Subjects
I am an experienced and dynamic language instructor with a background in literature, history, and math. I have taught students in Spanish, French, and English as a Second-Language, using highly visual and interactive techniques to engage students in the fun and challenge of learning a language. I have lived in Spain, France, and Chile, as well as various parts of the United States, so I bring cultural insight into each lesson. Hobbies: art, books, writing, reading, music
Matthew
College Algebra Tutor • +38 Subjects
I'm particularly fond of math and science, I can provide assistance in almost any subject (from Latin to world geography to art history), and can also help in preparing students for standardized tests such as the SAT, GRE, and MCAT. Hobbies: books, writing, reading, music, art
Jake
Middle School Math Tutor • +3 Subjects
My passion for tutoring stems from my experience as a TA, where I discovered that effective teaching goes beyond just delivering content; it's about building relationships and instilling confidence in students. With over two years of tutoring experience in math and computer science, I focus on fostering an interactive learning environment where students actively engage with the material. I believe in the power of practice over passive learning, guiding students to identify their challenges and develop effective study habits. As a National Merit Scholar, I've honed my own test-taking strategies, which I enjoy sharing for SAT prep as well. I'm excited to support you on your academic journey!
James
AP Calculus AB Tutor • +41 Subjects
I am currently a senior at Harvard College where I study chemistry, and I'll be attending Columbia Medical School next year. I have years of experience tutoring college students in math (mostly calculus) and chemistry including both general and organic chemistry. In addition, I am very familiar with all sections of the SAT and ACT having prepared several high school students for these tests. I believe that every student is capable of boosting his or her baseline score on these tests, so long as he or she works hard to get to know the format of the tests and the most popular types of questions. I tutor because I love seeing students develop a genuine passion for the subjects they once disliked (such as math and science), once they understand the power of these subjects and their applications to the real world.
Isabella
Pre-Algebra Tutor • +27 Subjects
I am a graduate of MIT. I received my Bachelor of Science in Mathematics with minors in Management Science and Ancient and Medieval Studies. Since graduation, I have started my PhD at Georgia Tech in Operations Research. Throughout my career I have TA'd several math and computer science courses at the college level. I have also taught at summer programs for gifted middle school and high school students. I am passionate about tutoring kids in math and science because I think that a strong foundation in STEM at an early age can set the tone for their future. In my spare time I like to engage in athletics, and was a Division 1 rower in college. Hobbies: reading, swimming, writing, books, music, running, art
Ben
12th Grade math Tutor • +49 Subjects
I am an undergraduate student at the University of Pennsylvania. I have been tutoring for over 6 years now, and I have found it to be an extremely rewarding and enjoyable experience. I specialize in mathematics, particularly at the high school level, and I also have experience tutoring other subjects. I also have done SAT prep for the mathematics section of the New SAT and am very familiar with the recent changes to the exam. My belief is that everyone is capable of learning with enough time, explanation, and practice, and I hope to pass this on to all the students I work with. For this reason, I believe in teaching students how to think and problem solve, rather than just having them memorize patterns or facts. Hobbies: reading, music, writing, art, books
Sam
AP Calculus AB Tutor • +33 Subjects
I am flexible and adaptive to different learning styles. I welcome students and/or parents to set their own goals/expectations, and I tailor the curriculum to suit those goals.
Julie
12th Grade math Tutor • +83 Subjects
I am a rising junior at Princeton University pursuing a Bachelors of Arts in Philosophy with a certificate in Statistics and Machine Learning. I am highly passionate about education: during the academic year, I serve as a volunteer tutor for the Petey Greene Program, which provides educational assistance to those incarcerated in New Jersey prisons; after graduation, I hope to work toward becoming a high school mathematics teacher. This summer, I am interning part-time at IntegrateNYC4me, a nonprofit that seeks to integrate New York schools. I believe that quality educational opportunities should be accessible to all, and I hope to dedicate my career toward realizing this vision!
Top 20 Subjects
Frequently Asked Questions
Proofs require a fundamental shift from the procedural math students learned before—instead of following steps to get an answer, students must construct logical arguments using definitions, postulates, and theorems. Many students struggle because they don't see the "why" behind each step or don't know which properties to apply. A tutor can break down proof-writing into manageable strategies: identifying what you're given versus what you need to prove, working backward from the conclusion, and building a library of common proof patterns (like proving triangles congruent before using corresponding parts). This transforms proofs from mysterious puzzles into systematic problem-solving.
Spatial reasoning—picturing how shapes move, rotate, and relate in space—doesn't come naturally to all learners, yet it's essential for topics like rotations, reflections, cross-sections of solids, and coordinate geometry. Tutors use concrete strategies like having students sketch from multiple perspectives, manipulate physical models or digital tools, and translate between 2D diagrams and 3D objects. By practicing these visualization techniques repeatedly and connecting them to specific problems, students build mental models that make concepts like volume formulas and perspective drawings click. This hands-on approach helps students move from confusion to confidence when tackling spatial problems.
Geometry word problems often require students to translate written descriptions into accurate diagrams first—a step that algebra word problems don't emphasize as heavily. Students must identify which geometric properties (like angle relationships, triangle congruence, or circle theorems) apply to the situation before they can even set up equations. Tutors teach a structured approach: carefully read and annotate the problem, sketch and label a diagram accurately, identify the relevant geometric relationships, then solve. Many students skip the diagram step and get lost; tutoring emphasizes that the diagram is your roadmap. This methodical process turns confusing word problems into solvable challenges.
Students often confuse angle relationships—complementary vs. supplementary, corresponding vs. alternate interior angles, or angles formed by tangent and chord—because there are many similar-sounding rules to remember. Rather than memorizing in isolation, tutors help students see the underlying patterns: why alternate interior angles are equal (parallel lines create symmetry), how inscribed angles relate to central angles (both measure the same arc), or why exterior angles of a triangle equal the sum of remote interior angles. By connecting these relationships to visual patterns and proofs, students understand them deeply enough to apply them in unfamiliar contexts, rather than just pattern-matching on tests.
Many students treat Coordinate Geometry as a separate topic rather than seeing it as algebra applied to shapes—they can find slopes and write equations of lines, but don't connect these tools to proving properties of quadrilaterals or finding distances. Tutors explicitly bridge this gap by showing how the distance formula comes from the Pythagorean theorem, how slope determines parallel and perpendicular lines, and how equations of lines define the sides of geometric figures. When students see that they're using familiar algebra to verify geometric properties (like proving a quadrilateral is a rectangle by checking that opposite sides are parallel), Coordinate Geometry becomes a powerful tool rather than a confusing new section.
In Geometry, getting the right numerical answer means little without explaining *why* it's correct—teachers and tests emphasize reasoning and justification more heavily than in algebra. Students must cite theorems, postulates, or previously proven statements for every claim, which feels tedious until they understand it's the entire point of the subject. Tutors teach students to think like mathematicians: state what you know, explain what property or theorem applies, and show how it leads to your conclusion. By modeling this reasoning process on simple problems and gradually increasing complexity, students internalize that Geometry is about building logical arguments, not just calculating. This shift in mindset makes grading rubrics make sense and helps students write clearer, more convincing proofs.
Students often confuse congruence (same shape and size) and similarity (same shape, different size) because both involve matching angles and proportional sides—the vocabulary sounds abstract. Tutors use visual comparisons and real-world examples: congruent triangles are identical copies you could overlay perfectly, while similar triangles are enlargements or reductions of each other. More importantly, tutors teach students to recognize *when* each concept applies: use congruence to prove that segments or angles are equal (via SSS, SAS, ASA), and use similarity to find unknown lengths or prove angle relationships in figures with parallel lines. By connecting these tools to specific problem types, students stop treating them as isolated definitions and start seeing them as strategies for solving different geometric challenges.
The circle unit introduces a flood of theorems—inscribed angles, tangent-chord angles, power of a point, secant-secant angles—that can feel overwhelming because each one looks different and has its own rule. Rather than memorizing each theorem separately, tutors help students see the unifying principle: all these angle measures relate to arcs of the circle. By focusing on how different configurations (inscribed, tangent, secant) create different angle-to-arc relationships, students build intuition rather than relying on memorization. Tutors also teach students to draw and label diagrams carefully, identify which angle and arc they're dealing with, and apply the appropriate relationship—this systematic approach makes the unit feel manageable and helps students retain concepts long-term.
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