[math]\frac{1}{4}\cdot24[/math]
[math]24\cdot\frac{1}{4}[/math]
Share diagrams with a partner. Write a sentence to describe a ratio shown in their diagram. Your partner will do the same for your diagram.
Share the sentence with your partner. If you disagree, explain your thinking.
[img]data:image/png;base64,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[/img][br][br]Select [b]all[/b] the statements that correctly describe this situation.
Write at least two sentences describing the ratio of flour and water that Jada mixed.
The app below describes different recipes for spaghetti sauce. In the diagrams:[list][*]a circle represents a cup of tomato sauce[/*][*]a square represents a tablespoon of oil[/*][*]a triangle represents a teaspoon of oregano[/*][/list][list=1][*]Take turns with your partner to match a sentence with a diagram.[list=1][*]For each match that you find, explain to your partner how you know it’s a match.[/*][*]For each match that your partner finds, listen carefully to their explanation. If you disagree, discuss your thinking and work to reach an agreement.[/*][/list][/*][*]After you and your partner have agreed on all of the matches, check your answers with the answer key. If there are any errors, discuss why and revise your matches.[/*][/list]
There were two diagrams that each matched with two different sentences. Which were they?[list][*]Diagram _______ matched with both sentences ______ and ______.[/*][*]Diagram _______ matched with both sentences ______ and ______.[/*][/list]
Select one of the other diagrams and invent another sentence that could describe the ratio shown in the diagram.
Create a diagram in the applet below that represents any of the ratios in a recipe of your choice. Is it possible to include more than 2 ingredients in your diagram?