Identify and create situations involving equal groups and describe these situations using the language and notation of multiplication.
Choral Counting
Version 2: Skip-count by 2-5s and 10s
a. Would you rather have Group A or Group B of Reese’s Pieces? Why?
| Group A | Group B |
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b. Would you rather have Group A or Group B of Milk Duds? Why?
| Group A | Group B |
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a. The $$2$$ groups of $$8$$ Milk Duds in Anchor Task 1 can be represented with the expression "$$2\times8$$," which we can read out loud as "two groups of eight," "two times eight," or "two multiplied by eight." We call this a multiplication expression whose factors are $$2$$ and $$8$$.
Using your counters, make $$6$$ groups of $$3$$. Then write a multiplication expression that matches your model.
b. The total number of objects in equal groups is called a product. So the product of $$2\times8$$ is $$16$$ since that's how many total Milk Duds there are. We can write a multiplication equation to represent this, $$2\times8 = 16$$.
What is the product in your model? Then write a multiplication equation that matches your model, including the product of it.
Write a multiplication equation to represent the following picture.

For each image below,
a. 
b. 
Kai has 560 stickers. Kai has 230 more stickers than Margo. Margo got some more stickers for her birthday and now has 450 stickers. How many stickers did Margo get for her birthday?