Multiplication tables up to 12

Learning Objectives Recite from memory all multiplication facts for tables 0, 1, 2, 5, and 10. Use strategies like skip counting and repeated addition to solve multiplication problems up to 12 x 12. Identify the factors and product in a multiplication equation. Apply the Commutative Property of Multiplication to solve related facts (e.g., knowing 3 x 7 helps solve 7 x 3). Solve one-step word problems involving multiplication within 100. Accurately write multiplication sentences for visual models like arrays. If you have 8 boxes of crayons and each box has 8 crayons, how many crayons do you have in total? 🖍️ Let's find out how multiplication gives us a super-fast way to count! In this lesson, we will become multiplication masters! We will learn tricks and strategies to...

TermDefinitionExample MultiplicationA fast way to do repeated addition of the same number.Instead of writing 5 + 5 + 5, we can write 3 x 5. Both equal 15. FactorThe numbers that are being multiplied together in a multiplication problem.In the problem 4 x 6 = 24, the numbers 4 and 6 are the factors. ProductThe answer to a multiplication problem.In the problem 4 x 6 = 24, the number 24 is the product. ArrayAn arrangement of objects, pictures, or numbers in equal rows and columns.An egg carton with 2 rows of 6 eggs is a 2 x 6 array, showing 12 eggs in total. Multiplication SentenceA number sentence that uses the multiplication sign (x) to show how many groups and how many in each group.4 groups of 5 is written as the multiplication sentence 4 x 5 = 20.

Zero Property of Multiplication a \times 0 = 0 Any number multiplied by zero always equals zero. If you have 7 groups of nothing, you have nothing. Identity Property of Multiplication a \times 1 = a Any number multiplied by one is always that same number. If you have 1 group of 9, you just have 9. Commutative Property of Multiplication a \times b = b \times a You can switch the order of the factors and the product will stay the same. This is also called the 'turn-around' fact. For example, 3 x 8 is the same as 8 x 3.