You have 32$ to spend a pound of apples at one store is 4.49 and a gallon of milk at one store is 5.99 a pound of apples at another store is 5.72 and a gallon of milk at another store is 3.18 how many pounds of apples can you buy with a gallon of milk at each store write and solve an equation to find your answer

Question

You have 32$ to spend a pound of apples at one store is 4.49 and a gallon of milk at one store is 5.99 a pound of apples at another store is 5.72 and a gallon of milk at another store is 3.18 how many pounds of apples can you buy with a gallon of milk at each store write and solve an equation to find your answer

Answer 1

Let's assume that x represents the number of pounds of apples you can buy with a gallon of milk at the first store.

The cost of a pound of apples at the first store is $4.49, and a gallon of milk is $5.99. Since we have $32, the equation to represent this situation would be:
4.49x + 5.99 = 32

Next, let's assume that y represents the number of pounds of apples you can buy with a gallon of milk at the second store.

The cost of a pound of apples at the second store is $5.72, and a gallon of milk is $3.18. The equation to represent this situation would be:
5.72y + 3.18 = 32

Now, we can solve these equations to find the values of x and y.

For the first equation:
4.49x + 5.99 = 32
4.49x = 32 - 5.99
4.49x = 26.01
x = 26.01 / 4.49
x ≈ 5.79

For the second equation:
5.72y + 3.18 = 32
5.72y = 32 - 3.18
5.72y = 28.82
y = 28.82 / 5.72
y ≈ 5.04

Therefore, you can buy approximately 5.79 pounds of apples with a gallon of milk at the first store, and approximately 5.04 pounds of apples with a gallon of milk at the second store.