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Answer :
Sure! Let's solve this step-by-step:
1. Initial Amount of Water: Will started with a cooler that contains 144 ounces of water.
2. Water Used for Water Bottle: Will used 16 ounces of water to fill his water bottle.
3. Calculating Remaining Water: After filling his water bottle, we'll need to subtract the 16 ounces from the total amount in the cooler.
[tex]\[
144 - 16 = 128 \text{ ounces remaining}
\][/tex]
4. Number of Cups: Will wants to divide the remaining water equally into 16 plastic cups for his teammates.
5. Amount of Water per Cup: To find out how much water each cup gets, divide the remaining 128 ounces of water by the 16 cups.
[tex]\[
\frac{128}{16} = 8 \text{ ounces per cup}
\][/tex]
So, Will could have put 8 ounces of water in each cup.
To graph this on a number line, you would mark the point representing 8 ounces on the line to show the amount of water each cup received.
1. Initial Amount of Water: Will started with a cooler that contains 144 ounces of water.
2. Water Used for Water Bottle: Will used 16 ounces of water to fill his water bottle.
3. Calculating Remaining Water: After filling his water bottle, we'll need to subtract the 16 ounces from the total amount in the cooler.
[tex]\[
144 - 16 = 128 \text{ ounces remaining}
\][/tex]
4. Number of Cups: Will wants to divide the remaining water equally into 16 plastic cups for his teammates.
5. Amount of Water per Cup: To find out how much water each cup gets, divide the remaining 128 ounces of water by the 16 cups.
[tex]\[
\frac{128}{16} = 8 \text{ ounces per cup}
\][/tex]
So, Will could have put 8 ounces of water in each cup.
To graph this on a number line, you would mark the point representing 8 ounces on the line to show the amount of water each cup received.
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