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Simple, straighforward, completely ready-to-go 4-week program for any of your summer school or summer intervention needs grades K-5.
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Complete 135-lesson scope and sequence for each grade K-5, pre-k program, summer school, and over 70 targeted intervention modules.
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Our suite of virtual manipulatives gives students the ability to visualize and explore ideas and concepts in a concrete way.
Organized by strand and problem type in our tool bank, and built into each lesson, our tools develop deep comprehension and fluency.
With proven content and classroom-tested strategies, we make it easier to teach well and help students succeed at every level.
Engagement like you've never seen! Make math practice accessible and fun and for learners of all ages, backgrounds and learning abilities.
Seasonal contests that turn routine review into high-energy, community-building, classroom events. Bring teamwork into math time.
Transforms rigorous practice into a compelling learning event. With just a few clicks, you can engage your students with targeted practice.
Tangy Tuesday and Wordy Wednesday puzzle packs give students a fun, focused way to build their fluency and problem-solving skills.
Greg Tang's best-selling books come alive in our interactive eBook library, with clever rhymes, colorful illustrations and clickable hints.
Interactive game boards, comprised of a multitude of math activities, are the perfect holiday or seasonal activity for your students.
Extensive library of recorded PD and student lessons that include read-aloud, model thinking, and guide users step-by-step.
Get the support you need through our live workshops or schedule PD for your team or faculty on the topic of your choice.
Fresh Thinking Foundation hosts a 2-day math conference this summer, to inspire, connect, and empower passionate educators like you.
Access lesson explanations, strategies and examples that align directly with Tang Math. It can even assist in differentiating instruction!
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Interpret the remainder when dividing to find the size of each group. If 829 is divided into 3 equal groups, what's the most that can be in each group? 829 = 600+210+18+1, so 829÷3 = (6 hundreds÷3) + (21 tens÷3) + (18 ones÷3) + (1 one÷3) = 276 R1. The most that can be in each group is 276, so the remainder is ignored.