Comparative literature trains you to find structure in complex, layered texts — and Jacob applies that same analytical instinct to math, teaching students to read a problem carefully, identify what's being asked, and map out a logical path to the answer. His 1550 SAT speaks to genuine quantitative f...

Three bachelor's degrees and a current philosophy graduate program have given Moya an unusual comfort with abstract reasoning, which she applies to math concepts from fractions through functions. She's especially skilled at rephrasing a problem in plain language so students can see what's actually b...

Solving a math problem often comes down to recognizing which tool fits — and Michael treats that pattern-recognition skill as something teachable, not innate. His computer science training at UCLA required heavy coursework in calculus, linear algebra, and discrete math, so he's comfortable across a ...

A strong math foundation matters for everything from standardized tests to college-level science, and Owen teaches across the full range — from fraction operations and proportional reasoning up through algebraic manipulation and introductory calculus concepts. His 33 ACT composite reflects the kind ...

Whether it's fractions tripping up a fifth grader or logarithms stumping a high schooler, Maya zeros in on the specific conceptual gap causing the confusion. Her 1490 SAT score reflects strong quantitative reasoning, and she breaks problems into visual, step-by-step progressions that make abstract o...

From arithmetic fundamentals through early calculus, Caitlyn covers a wide range of math concepts and adjusts her explanations based on where a student gets stuck. She scored a 1530 SAT and 33 ACT, so she knows how to approach math both conceptually and under timed conditions. Her emphasis on commun...

From fraction operations in middle school to derivatives in calculus, Andrew has taught across nearly every level of math and knows exactly where conceptual gaps tend to hide. His mechanical engineering background at Stanford means he can show students why a technique matters — not just how to execu...

Architecture training at the college level means Luke spent years applying math to real structures — calculating loads, working with geometric proofs, and solving equations that had to be right or a building wouldn't stand. He brings that same precision to topics like ratios, fractions, and algebrai...

Self-described puzzle lover who genuinely lights up over word problems and mathematical challenges, Dylan covers the full K-12 math sequence from basic operations through pre-calculus and calculus. He's particularly strong at showing students how each concept builds on the last — why fraction fluenc...

From basic arithmetic through calculus, Beth's teaching philosophy stays the same: connect the math to something concrete before moving to the abstract. Her Stanford human biology degree required heavy quantitative coursework, and her education training means she knows how to diagnose exactly where ...