How to Actually Use Big Ideas Math Advanced 1 Without Losing Your Mind
I spent three years debugging why students kept failing at the same topic in Advanced 1, and it wasn't the math. It was the presentation. The curriculum assumes you already know how algebra works before it asks you to prove it. That gap between "I understand this in theory" and "I can show work that doesn't look stupid" is where most kids fall apart. The textbook is structured around linear relationships first, then polynomials, then systems, then quadratics, then statistics. Each chapter has a warm-up, the main lesson, practice problems, and an exit ticket. The warm-ups are the trickiest part. They assume you remember stuff from six months ago, which nobody does. Here is how I got students through it without them hating me.
Start with the exit tickets backwards. Before you assign the chapter, show them the exit ticket. It tells you exactly what level of rigor the teacher expects. Most kids panic because they see a problem they can't do and assume the whole chapter is impossible. It isn't. It's just one skill layered on top of another. Work backwards from the exit ticket to the warm-up. Map which skills each problem requires. Then when you teach the chapter, you know exactly which parts need more time. I used to skip this and waste forty minutes on topics the kids already knew because the textbook assumes a uniform starting point that doesn't exist in any classroom I've been in. The chapter on solving systems of equations is where I see the most frustration. Specifically the elimination method. Kids memorize "make one coefficient the same" but never actually understand why you subtract instead of add, or when to multiply by negative. I had a kid last year who got every answer right but couldn't explain what he was doing if I asked him to stop mid-problem. He could follow steps. He didn't know what the steps meant. That's a common failure mode with this book.
The workaround is to have them write a one-sentence explanation after each solved problem. Not a paragraph. One sentence. "I multiplied by negative two so the x terms would cancel when I subtracted." If they can't write it, they don't know it yet. Simple check that takes twenty seconds per problem and catches the gaps before they snowball. For the polynomial section, the big trap is treating factoring like a separate topic. It isn't. It's the inverse of multiplication, period. Kids who treat it as its own thing spend weeks stuck on the AC method when they really just need to reverse FOIL in their head. Spend two days drilling the reverse expansion before you even introduce factoring terminology. They'll pick it up faster and with way less anxiety. The statistics chapter at the end is where the book gets messy. The correlation coefficient section assumes you already understand scatter plots intuitively. Half the class doesn't. I just pull up a scatter plot on the board and ask "which line fits better" before showing any formulas. Three minutes of that saves twenty minutes of confusion later.
Get the Full Details
If you're looking for the digital resources, the Big Ideas Math Advanced 1 materials are available through the publisher's website. You need a teacher code or student code that your district usually provides. The video library is decent for remedial review but not great for enrichment. If a kid needs more challenge on a topic, go to Khan Academy or IXL instead. The textbook's practice problems are solid but limited in depth. One thing the book doesn't warn you about: the cumulative assessments. Each chapter test builds on the previous one. If your kids are weak on slope-intercept form by Chapter 3, they will fail Chapter 5. The book doesn't integrate enough review between chapters. I make it a habit to run a fifteen-minute spiral review at the start of every class, cycling through skills from the last four chapters. It costs almost nothing in class time and prevents the usual late-semester collapse.
Practical Setup Notes
The homework assignments run about forty to sixty problems per section. Most teachers assign maybe a third of them. That's fine. Don't assign all of them. Kids do half the work anyway, and the last twenty problems are usually duplicates in disguise. The "Lesson Practice" sections within each chapter are the most useful part. They're scaffolded from easy to hard without the jumps being jarring. Use those as your primary in-class work. Save the chapter exercises for homework or extra practice. When students struggle with word problems, the issue is almost always translation, not calculation. I have them underline the numbers, circle the question, and write the equation before they touch a calculator. It slows them down initially but cuts error rates significantly over time.
The book also has a few problems with typos or ambiguous wording. Chapter 7 problem set has one where the diagram doesn't match the text description. I've seen three different editions with different typos in the same spot. Just be ready to address it when it comes up rather than letting kids spin their wheels. If you need the actual textbook or digital access codes, check with your school's math department coordinator. They usually order through the publisher directly. Individual purchases are possible through the publisher's site but the institutional licensing is cheaper per student if your district qualifies.
