Lilly and Samuel purchase supplies together for a school project. They need to determine how much each person should pay.

Markers cost $2.59 each
Poster boards cost $5.59 each
Glue sticks cost x each
Lilly selects 5 markers and 2 poster boards and a glue stick. Samuel selects 3 markers and 3 poster boards and a glue stick. The total for their combined purchase was $49.57.
First, select the equation that could be used to solve for x, the cost of one glue stick. Then, select the amount that each person should pay based on the supplies they selected.

1.8($2.59)+5($5.59)-2x=$49.57
2.8($2.59)+5($5.59) + 2x=$49.57
3.2/x-8($2.59)+5($5.59)=$49.57
4.x/2+8($2.59)+5($5.59)=$49.57

1 answer

The equation that could be used to solve for x, the cost of one glue stick, is 2/x.

To determine how much each person should pay based on the supplies they selected, we need to calculate the total cost for each person and divide it by the number of people (2).

Lilly's total cost: 5 markers ($2.59 each) + 2 poster boards ($5.59 each) + 1 glue stick (x)
= 5($2.59) + 2($5.59) + x

Samuel's total cost: 3 markers ($2.59 each) + 3 poster boards ($5.59 each) + 1 glue stick (x)
= 3($2.59) + 3($5.59) + x

So each person should pay half of their respective total costs.

Therefore, the answer is option 2.
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