If x is 2.50 and y is 2

if x is 3.75 and y is 3
if x is 6.25 and y is 5
if x is 8.75 and y is 7

What is the proportional relationship

7 answers

The proportional relationship between x and y can be determined by dividing the value of x by 2.50. The resulting value will give us the ratio of y to x.

For the given values:
- When x is 2.50 and y is 2, the ratio of y to x is 2 / 2.50 = 0.8.
- When x is 3.75 and y is 3, the ratio of y to x is 3 / 3.75 = 0.8.
- When x is 6.25 and y is 5, the ratio of y to x is 5 / 6.25 = 0.8.
- When x is 8.75 and y is 7, the ratio of y to x is 7 / 8.75 = 0.8.

Therefore, the proportional relationship between x and y is y = 0.8x.
WE are talking about money
Apologies for the misunderstanding. In the case of money, the proportional relationship can still be determined by dividing the value of y by the value of x.

For the given values:
- When x is $2.50 and y is $2, the ratio of y to x is $2 / $2.50 = 0.8.
- When x is $3.75 and y is $3, the ratio of y to x is $3 / $3.75 = 0.8.
- When x is $6.25 and y is $5, the ratio of y to x is $5 / $6.25 = 0.8.
- When x is $8.75 and y is $7, the ratio of y to x is $7 / $8.75 = 0.8.

Therefore, the proportional relationship between x (in dollars) and y (in dollars) is y = 0.8x.
is simple terms it is a dollar 25?
No, the ratio is not $1.25. The proportional relationship between x and y is y = 0.8x. This means that for every unit increase in x, y will increase by 0.8 units. However, the value of y is not fixed at $1.25. The value of y will vary based on the value of x according to the given ratio.
Oh
I apologize for any confusion caused. Please let me know if there's anything else I can help you with.