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Decide whether each statement is true or false. Be prepared to explain your reasoning.
A bakery makes banana bread. Here is the list of ingredients for 1 batch:
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Ingredients:
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The bakery makes 2 batches of banana bread on Monday. Complete the table to show how much of each ingredient is used.
Monday’s banana bread
| ingredient | expression | amount of ingredient |
|---|---|---|
| bananas | _______ | |
| butter | _______ cup(s) | |
| baking soda | _______ teaspoon(s) | |
| sugar | _______ cup(s) | |
| eggs | _______ | |
| flour | _______ cup(s) |
On Tuesday, the bakery needs cups of butter to make enough banana bread for the day. How many batches are made on Tuesday? Explain or show your reasoning.
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Recipe:
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Based on the number of the batches made on Tuesday, complete the table for each ingredient.
Tuesday’s banana bread
| ingredient | expression | amount of ingredient |
|---|---|---|
| bananas | _______ | |
| butter | cups | |
| baking soda | _______ teaspoon(s) | |
| sugar | _______ cup(s) | |
| eggs | _______ | |
| flour | _______ cup(s) |
The bakery that sells banana bread also sells fresh milkshakes. Each milkshake uses gallon of milk.
Here are 5 descriptions of the milkshakes sold in a week and 5 expressions that represent the gallons of milk used.
Match each description to an expression that represents it.
We learned to multiply a whole number and a fraction by thinking about equal-size groups, just as we did when multiplying two whole numbers.
We can think of as 6 groups of 4. A diagram like this can help to show that the product is 24:
We also can think of as 6 groups of . Diagrams can help us see that the product is :
After looking at patterns closely, we noticed that when we multiply a whole number and a fraction, the whole number is multiplied only by the numerator of the fraction and the denominator stays the same.
Example:
We also learned that:
We can write different multiplication expressions for the same fraction. For example, can be written as: