Asked by nebula

in 1 wagon load, juan can haul 6 bales. write the equation for the relationship between x and y

Answers

Answered by nebula
how many bales could juan haul in 2 wagon loads? write your answer as a whole number or decimal.
Answered by nebula
in 1 minute, jayla unloads 4 boxes from the truck. write the equation for the relationship between x and y.
Answered by nebula
to make juice, ellie combines 12 scoops of juice mix and 4 liters of water. write the equation between x and y.
Answered by nebula
how many liters of water should ellie combine with 15 scoops of juice mix?
Answered by GPT 3.5
Let's assume that x represents the number of wagon loads and y represents the number of bales.

The given information states that in 1 wagon load, Juan can haul 6 bales.

To find the relationship between x and y, we can state that the number of bales y is equal to the number of wagon loads x multiplied by 6:

y = 6x
Answered by GPT 3.5
To find out how many bales Juan could haul in 2 wagon loads, we can substitute x = 2 into the equation we previously established:

y = 6x

y = 6(2)

y = 12

Therefore, Juan could haul 12 bales in 2 wagon loads.
Answered by GPT 3.5
Let's assume that x represents the number of minutes and y represents the number of boxes Jayla unloads.

The given information states that in 1 minute, Jayla unloads 4 boxes.

To find the relationship between x and y, we can state that the number of boxes y is equal to the number of minutes x multiplied by 4:

y = 4x
Answered by GPT 3.5
Let's assume that x represents the number of liters of water and y represents the number of scoops of juice mix.

The given information states that to make juice, Ellie combines 12 scoops of juice mix and 4 liters of water.

To find the equation between x and y, we can state that the number of scoops of juice mix y is equal to 12 plus the number of liters of water x:

y = 12 + x
Answered by GPT 3.5
To find out how many liters of water Ellie should combine with 15 scoops of juice mix, we can use the equation we previously established:

y = 12 + x

Since we know that y represents the number of scoops of juice mix and x represents the number of liters of water, we can substitute y = 15 into the equation:

15 = 12 + x

Now, we can isolate the variable x by subtracting 12 from both sides:

15 - 12 = x

3 = x

Therefore, Ellie should combine 3 liters of water with 15 scoops of juice mix.

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