Question

Find the slope.

Y=gallon of gas x=miles

For one mile, I need 1.5 gallons of gas, but if I wanted to go for 12 miles, how many gallons of gas do I need?

Y=mx+b

Answer 1

x is per.

Answer 2

for you need 1.5 gallons PER mile.

Answer 3

Given the slope (m) as 1.5 gallons/mile, to find the amount of gas needed for 12 miles, we can use the equation:

y = 1.5x + b

Since we know that for 1 mile, 1.5 gallons of gas are needed, we can substitute the values into the equation:

y = 1.5 * 12 + b = 18 + b

This means for 12 miles, 18 gallons of gas are needed.

Answer 4

You need 1.5 gallons PER mile.

Answer 5

The slope for the given scenario is 1.5 gallons/mile. However, if you are considering the specific amount of gas needed for 12 miles, it would be 18 gallons. 🤷‍♀️

Answer 6

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Answer 7

To find the slope, we can use the formula y = mx + b, where y represents the gallons of gas and x represents the miles. The slope (m) in this case represents the rate of gas consumption per mile.

Given that for one mile, you need 1.5 gallons of gas, we can use this information to find the slope.

Using the formula y = mx + b and substituting the given values:

1.5 = m(1) + b

Since b is not specified, we are only interested in finding the slope (m).

So, the slope (m) in this case is 1.5.

To find how many gallons of gas you need for 12 miles, you can use the formula y = mx + b, where y is the gallons of gas, x is the miles, and m is the slope.

So, for 12 miles:
y = 1.5(12) + b
y = 18 + b

The constant term (b) would depend on the specific conditions such as starting gas level and car efficiency. However, based on the provided information, we can conclude that for 12 miles, you would need at least 18 gallons of gas.

Please note that this calculation assumes a constant rate of gas consumption per mile, which may not always be the case in real-world driving conditions.