Award-Winning Middle School Math Tutors
serving Glendale, AZ

Before becoming a teacher, Chris worked as a scientist for NASA — programming, analyzing data, and applying math daily across projects like Cassini and Galileo. That background means when a sixth grader asks "when will I ever use this?" about integers or coordinate graphing, he can answer with specific, honest examples. His master's in Teaching and Teacher Education adds formal training in how to actually deliver those explanations at a middle schooler's level.

The jump from elementary arithmetic to middle school math — ratios, proportional reasoning, negative numbers, basic geometry — is where many students quietly fall behind. Morgan approaches each of these topics by building from what a student already knows, connecting fractions to proportions or area formulas to real measurements. Her engineering training gives her a deep toolkit for making abstract ideas concrete.

Having taught and TA'd every level of math from elementary through multivariable calculus at Harvard, Kristi knows exactly which gaps from middle school — especially around fractions, negative numbers, and early variable work — cause the biggest problems later in algebra and beyond. Her astrophysics training means she genuinely uses this math daily and can show a sixth or seventh grader what it looks like when these skills actually matter. Rated 5.0 by students.

Fractions, ratios, and proportions show up constantly in science and medicine — and Daniel uses real examples from his microbiology and dental science background to make these concepts click for middle schoolers. When a student can see why cross-multiplication actually works instead of just following steps, the skill sticks.

The jump from arithmetic to algebraic thinking is one of the biggest conceptual leaps in a student's math education. Rachelle makes that transition less intimidating by connecting new ideas — variables, proportional reasoning, integer operations — to concrete examples students already understand. Her background in philosophy means she's especially good at asking the right questions to get a student unstuck.

Fractions, decimals, ratios, and that first taste of negative numbers — middle school math is where students either build confidence or start avoiding the subject entirely. Diana asks targeted questions to figure out how each student thinks about a problem, then tailors her explanation to match that thinking style. She's tutored every level from basic arithmetic upward, so she knows how to make today's lesson lay the groundwork for algebra next year.

The jump from arithmetic to algebraic thinking is one of the biggest conceptual leaps in a student's math life, and middle school is exactly when it happens. John makes variables and equations feel concrete by tying them to real scenarios — budgeting a project, calculating distances, reasoning through ratios — so the abstraction doesn't feel arbitrary.

The jump from elementary arithmetic to middle school math — ratios, negative numbers, basic linear equations — is where a lot of students quietly lose confidence. Arshia tackles that gap by slowing down on the conceptual transitions, making sure a student actually understands why dividing by a fraction flips the operation before moving on to the next topic. Her 5.0 rating speaks to how well that patience pays off.

Three years as a primary instructor at a Kumon Math and Reading Center gave Megan a deep sense of where middle schoolers typically get stuck — whether it's integer operations, proportional reasoning, or the jump into pre-algebra. She breaks problems into visual, step-by-step pieces so students actually understand the logic behind each procedure. Her computer science background at Harvey Mudd also means she's comfortable connecting math concepts to real-world problem-solving.

Teaching anatomy to high schoolers in cadaver labs and designing neuroscience demos for middle schoolers through Marquette's Brain Brigade gave Elise practice at breaking complex ideas into age-appropriate pieces — a skill she now applies to topics like integer operations, ratios, and early equation work. Her medical training means she's fluent in the quantitative reasoning these concepts build toward, so she can show students where middle school math is actually heading. Rated 4.9 by families.

I am Arizona born and raised, my education includes an NYC law school degree with an undergraduate BS degree from University of Miami. In college I majored in Health Sciences with minors in Psychology and Public Health while in law school I leaned into corporate law and finance. Between law school and college I've pretty much covered every topic under the sun! In my spare time, I enjoy reading (especially mystery novels), pretending I'm a chef, and meditating.

The jump from following arithmetic steps to reasoning about ratios, proportions, and basic geometry catches a lot of middle schoolers off guard. Alex brings an engineer's knack for real-world examples — mixing concentrations, scaling recipes, calculating areas — that make abstract concepts click for younger students.

I have an MBA from Rice University and both real-world business experience and teaching experience. Most recently, I taught a first-year college course in Microeconomics for nine years, in addition to other classes in the university's international trade program. My students came from over 30 countries! I've worked in over a dozen countries for the U.S. Department of Commerce, as well as for private firms in building engineering and the energy industry. I enjoy helping students gain competence and master their chosen area of study.

I am here because I thoroughly enjoy working with students and watching them succeed in their academic studies. As a Mathematics major at the University of Arizona (currently a junior), I have extensive experience teaching and tutoring: I have been a teacher's assistant for a Calculus II section at my university and have spent a great deal of time assisting students with non-math related subjects as well such as English and essay-writing, time management and study skills techniques, and standardized test prep (SAT).

Sixth through eighth grade is when students either lock in the number sense that carries them through high school or start accumulating gaps that compound later. Brodie zeros in on the specific skills — proportional reasoning, negative number operations, intro to linear equations — that make or break a student's confidence heading into algebra.

Geometry and ratio problems come alive when a tutor can pull examples from fieldwork — Amanda's anthropology and archaeology training means she's spent years measuring, scaling, and calculating proportions in real-world contexts, from skeletal measurements to site mapping. Her biology background adds a second layer of quantitative fluency, and a 1550 SAT score confirms the math fundamentals are rock-solid. Rated 4.9 by families.

Between fractions, ratios, and early equation-solving, middle school math is quietly one of the most important stages in a student's trajectory. Gordon's experience through Teach for America gave him years of practice making these foundational concepts stick for students at different readiness levels. He's especially effective at turning word problems from a source of anxiety into a repeatable problem-solving process.

A Northwestern economics degree means Andrew spent years translating real-world problems into mathematical language — the same skill middle schoolers are building when they tackle proportional reasoning, basic equations, and data interpretation. His 4.9 rating from families reflects a knack for making that transition from arithmetic to algebraic thinking feel natural rather than intimidating.

The jump from arithmetic to middle school math — ratios, proportions, basic geometry, negative numbers — is where a lot of students quietly lose confidence. Lindsey catches those gaps early by connecting each new idea to something concrete, whether it's using cooking ratios to explain fractions or sports stats to make percentages tangible. Her 5.0 client rating speaks to how well that approach lands with younger learners.

The jump from arithmetic to middle school math — ratios, proportions, intro to equations — is where many students first decide whether they're 'math people.' Steven breaks each new concept into small, logical steps and builds confidence by showing students they already know more than they think. His 4.8 rating speaks to how well that approach lands.

From fractions and ratios to early equation-solving, middle school math is where students either build genuine number sense or start relying on shortcuts that collapse later. Madeleine's experience as a teaching assistant for freshmen at Barrett Honors College sharpened her ability to explain foundational concepts clearly and patiently. She's rated 5.0 by the students she's worked with.

Ratios, integer operations, basic geometry, early equation-solving — middle school math piles on new concepts fast, and gaps at this stage tend to snowball. Christopher's engineering and finance background means he can show students exactly where each skill shows up later, which makes the material feel purposeful instead of abstract.

The spread of topics in middle school math — from fractions and ratios to early equation-solving — means students often have one area that clicks and another that doesn't. Tucker identifies which specific skill is causing the bottleneck and zeroes in on it, using structured 25-minute work blocks that keep sessions productive without overwhelming a younger student. His 5.0 rating speaks to how well that targeted approach lands.

At the middle school level, math starts asking students to think abstractly for the first time — ratios, proportional reasoning, and basic equation-solving all require a mental shift. Adrian is especially good at making that shift feel natural, using everyday scenarios to show why a variable represents something real. His easygoing personality creates a low-pressure environment where students are willing to ask the questions they'd normally keep to themselves.

Confidence matters more than speed in middle school math, and a student who actually understands why fraction division works will outpace one who only memorized "keep, change, flip." Yurok is patient and deliberate, walking through ratios, proportions, and integer operations with clear explanations tailored to each student's sticking points.

Fractions, proportions, and introductory equations are where math confidence either takes root or starts to erode. Geoffrey brings an Eagle Scout's patience to middle school math, turning word problems into step-by-step logic puzzles that make ratios and basic algebra feel approachable rather than intimidating.

Fractions, decimals, proportional reasoning, and early equation-solving are the skills that either launch a student into algebra or leave them scrambling to catch up. Tracey's secondary math education training means she teaches middle schoolers with an eye toward where the math is headed, not just the worksheet in front of them. She's especially good at reaching students who've started to believe math isn't for them.

Ratios, proportions, negative numbers, basic graphing — middle school math introduces a surprising number of ideas that become the backbone of every math course afterward. Aaron has walked five kids of his own through this exact stage, so he knows where confusion tends to hide and how to address it before it compounds. He emphasizes genuine understanding of each concept rather than shortcut tricks that fall apart later.

The jump from arithmetic to proportional reasoning, basic geometry, and introductory equations can feel overwhelming without someone who explains the "why" behind each step. Nitesh brings patience and structured problem-solving to middle school math, turning topics like ratios, percentages, and coordinate graphing into puzzles rather than chores.

Jared holds a state teaching certification and a romance languages degree — an unusual combination that means he's spent years internalizing rule-based systems, whether it's Spanish verb conjugations or the grammar of algebraic expressions. That pattern-recognition skill translates directly when he teaches middle schoolers to work with integers, decode multi-step problems, and build fluency with variables. His 1590 SAT speaks to deep quantitative comfort, but the teaching license means he also knows how to pace a lesson for a twelve-year-old, not just solve the problem himself.

Hritik tackles middle school math by zeroing in on the specific concept causing the bottleneck, whether that's fraction operations, proportional reasoning, or interpreting graphs. His approach comes from years of scientific training where every calculation matters — he graduated summa cum laude from ASU's Honors College with a 4.0 GPA. Rated 4.7 by students, he makes the transition from elementary arithmetic to algebraic thinking feel manageable.

Having lived in Russia, Africa, and Western Europe, Spencer learned to communicate complex ideas across language barriers — a skill that translates surprisingly well to explaining integers, ratios, and basic equations to sixth and seventh graders who feel like math is a foreign language. His MBA coursework in quantitative analysis keeps him fluent in the underlying math, while his international relations training gives him a knack for reframing a concept three different ways until one clicks. Rated 4.9 by students.

Getting comfortable with fractions, ratios, and basic equation-solving in middle school sets the trajectory for everything that comes after in math. Paul has spent years working with younger students on these foundational concepts, breaking problems into manageable steps and building the kind of number sense that makes pre-algebra feel like a natural next move.

Three and a half years as a peer tutor at Stevenson University meant Chris spent more time explaining fractions, decimals, and pre-algebraic concepts to struggling students than most people spend studying them — and his applied mathematics minor gives him the formal grounding to back up that intuition. His psychology master's work at NYU also sharpens his read on how middle schoolers think through multi-step problems, so he catches misunderstandings early rather than letting them compound. Rated 5.0 by students.

Emily's mathematics research at Smith College — Markov chains, random walks, combinatorial optimization — might sound far from middle school, but it all rests on the same core skills students are building right now: fluency with fractions, comfort with variables, and the ability to reason through multi-step problems. She zeroes in on where a student's understanding breaks down and rebuilds it with clear, logical steps rather than shortcuts that fall apart later.

The jump from arithmetic to algebraic thinking is one of the biggest conceptual leaps in all of math, and it happens in middle school. Charles tackles this transition by making variables and equations feel like natural extensions of the number sense students already have, whether they're solving proportions, graphing linear relationships, or working with negative numbers for the first time. His Master's work in Education at ASU directly informs how he structures these lessons.

Hanna spent years tutoring math at ASU starting from foundational topics, which means she's seen exactly where middle schoolers get stuck — whether it's fraction operations, proportional reasoning, or the first encounter with negative numbers. She teaches the underlying logic rather than just the shortcut, building the kind of number sense that makes algebra feel like a natural next step.

The transition from arithmetic to algebraic thinking is one of the biggest shifts in a student's math life — variables, proportions, and negative numbers can feel like a new language. Cameron approaches middle school math by building each new idea onto what a student already knows, making concepts like solving equations and working with fractions feel like natural next steps.

Every concept in middle school math — ratios, proportional reasoning, negative numbers, basic linear equations — becomes a building block for high school success. Robert treats each topic as something worth truly understanding, not just memorizing a procedure for, drawing on decades of experience making complex ideas accessible to adult engineers and applying that same patience to younger learners.

Proportional reasoning, basic statistics, and introductory equation-solving can feel like a huge leap from elementary arithmetic. Leah tackles each of these middle school topics by tying them to concrete examples first — once a student sees why cross-multiplication works, the procedure sticks instead of evaporating after the test.