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Algebra is where math turns abstract and most students get lost. Deb White spent forty years teaching it in California community colleges — and she’s very good at finding the exact spot where it stopped making sense for you.
For most students, algebra is the first time math stops being about numbers and starts being about ideas — variables standing in for the unknown, multi-step problems, and reasoning that has to be exactly right. It’s also the most common place to fall behind and never quite recover, because every later course assumes you have it cold.
Deb has taught the entire algebra sequence — Algebra I, Algebra II, and college algebra — every year for four decades. She knows where students reliably go wrong, why they go wrong there, and how to connect each new idea back to something concrete. That’s the difference between memorizing steps and actually understanding the subject.
Algebra I through Algebra II, start to finish — tap any topic for a plain-English explainer.
The language of algebra — and the distributive law, where a lot of errors start.
Solving step by step, and why each step is allowed.
Lines, slope-intercept form, and seeing what an equation looks like.
Substitution, elimination, and choosing the right method.
Factoring, the quadratic formula, and when to reach for each.
What f(x) really means — the idea Algebra II is built on.
Two sides of the same question — what power gives you this?
Fractions with algebra inside — simplify, multiply, divide, add.
None of these mean you’re bad at math. They’re the predictable places algebra trips people up — and every one of them is fixable the moment you see what’s really going on.
Not 9.Here’s why. −32 actually means −1 × 32 — Deb calls that the invisible one. Since exponents come before multiplication in the order of operations, you square the 3 first to get 9, thenmultiply by −1. So the answer is −9. To make it equal 9, you’d need parentheses: (−3)2.
Not 4x − 3. You have to multiply the 4 by the x andby the 3 — that’s the distributive law. The right answer is 4x − 12.
The tempting wrong first step is 2x + 10 − x − 3. It’s wrong because of the negative sign in front of the second set of parentheses — Deb calls it the invisible negative one. Clearing the parentheses gives 2x + 10 − x + 3, because −1 × −3 = +3. Combine like terms and you get x + 13.

In Deb’s words
You can memorize “move it to the other side and flip the sign” and still have no idea why it works — and the moment a problem looks a little different, you’re stuck. So we don’t start with tricks. We start with what an equation actually says and why each step keeps it true.
Math is not a spectator sport. I’ll show you a worked example, then hand you a similar one and stay right beside you while you work it — adapting it, getting it wrong, fixing it — until it’s yours. And I start by finding the gap. In algebra the gap is usually something small from earlier that quietly makes everything afterward feel impossible. We find it, we fix it, and the rest gets a great deal easier.
Book a free 15-minute intro call.
Tell Deb what class you're in and where algebra went sideways.
Get a plan.
She'll pinpoint the gap and map out where to start.
Start your sessions.
Meet online, one-on-one, on your schedule. Book and pay right here. No contracts.
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