Which group of blocks is the bluest? [br][br][img]data:image/png;base64,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[/img]

Select two things from different lists. Make up a situation where there is a [i]proportional relationship[/i] between quantities that involve these things.[br][br][table][tr][td]creatures[/td][td]length[/td][td]time[/td][td]volume[/td][/tr][tr][td][list][*]starfish[/*][*]centipedes[/*][*]earthworms[/*][*]dinosaurs[/*][/list][/td][td][list][*]centimeters[/*][*]cubits[/*][*]kilometers[/*][*]parsecs[/*][/list][/td][td][list][*]nanoseconds[/*][*]minutes[/*][*]years[/*][*]millennia[/*][/list][/td][td][list][*]milliliters[/*][*]gallons[/*][*]bushels[/*][*]cubic miles[/*][/list][/td][/tr][tr][td]body parts[/td][td]area[br][list][/list][/td][td]weight[/td][td]substance[/td][/tr][tr][td][list][*]legs[/*][*]eyes[/*][*]neurons[/*][*]digits[/*][/list][/td][td][list][*]square microns[/*][*]acres[/*][*]hides[/*][*]square light-years[/*][/list][/td][td][list][*]nanograms[/*][*]ounces[/*][*]deben[/*][*]metric tonnes[/*][/list][/td][td][list][*]helium[/*][*]oobleck[/*][*]pitch[/*][*]glue[/*][/list][/td][/tr][/table]

Select two other things from the lists, and make up a situation where there is a relationship between quantities that involve these things, but the relationship is [i]not[/i] proportional.[br][br][table][tr][td]creatures[/td][td]length[/td][td]time[/td][td]volume[/td][/tr][tr][td][list][*]starfish[/*][*]centipedes[/*][*]earthworms[/*][*]dinosaurs[/*][/list][/td][td][list][*]centimeters[/*][*]cubits[/*][*]kilometers[/*][*]parsecs[/*][/list][/td][td][list][*]nanoseconds[/*][*]minutes[/*][*]years[/*][*]millennia[/*][/list][/td][td][list][*]milliliters[/*][*]gallons[/*][*]bushels[/*][*]cubic miles[/*][/list][/td][/tr][tr][td]body parts[/td][td]area[br][list][/list][/td][td]weight[/td][td]substance[/td][/tr][tr][td][list][*]legs[/*][*]eyes[/*][*]neurons[/*][*]digits[/*][/list][/td][td][list][*]square microns[/*][*]acres[/*][*]hides[/*][*]square light-years[/*][/list][/td][td][list][*]nanograms[/*][*]ounces[/*][*]deben[/*][*]metric tonnes[/*][/list][/td][td][list][*]helium[/*][*]oobleck[/*][*]pitch[/*][*]glue[br][/*][/list][/td][/tr][/table]

You will be filling out information in this “One Scenario, Four Representations” activity. For each of your situations, describe the relationships in detail. If you get stuck, consider asking your teacher for a copy of the sample response.[br][br]Situation #1 Write one or more sentences describing the relationship between the things you chose.

Situation #1 Write an equation showing the relationship and explain in your own words what each number and letter in your equation means.

Situation #1 Explain how you know whether each relationship is proportional or not proportional. Give as many reasons as you can.

Your teacher will give you two copies of the “One Scenario, Four Representations” sheet. For each of your situations, describe the relationships in detail. If you get stuck, consider asking your teacher for a copy of the sample response.[br][br]Situation #2 Write one or more sentences describing the relationship between the things you chose.

Situation #2 Write an equation showing the relationship and explain in your own words what each number and letter in your equation means.

Situation #2 Explain how you know whether each relationship is proportional or not proportional. Give as many reasons as you can.