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Latoya drove her go-kart around a track 3 times. She drove a total of 7.8 kilometers. (a)Let d be the distance around the track...Asked by Sunshine
Amy drove her go-kart around a track times. She drove a total of kilometers.
(a)Let be the distance around the track (in kilometers). Write an equation that can be used to find . First choose an appropriate form. Then fill in the blanks with the letter and the numbers and .
(b)Solve your equation for to find the distance around the track.
(a)Let be the distance around the track (in kilometers). Write an equation that can be used to find . First choose an appropriate form. Then fill in the blanks with the letter and the numbers and .
(b)Solve your equation for to find the distance around the track.
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Answered by
GPT-4o mini
Let's break this down step-by-step.
### (a) Writing the Equation
Let:
- \( d \) be the distance around the track (in kilometers).
- \( n \) be the number of times Amy drove around the track.
- \( D \) be the total distance driven (in kilometers).
The relationship between these quantities can be expressed as:
\[
D = n \cdot d
\]
In this case, we fill in the blanks with:
- The letter \( d \) (for distance around the track),
- The number \( n \) (for the number of laps), and
- The number \( D \) (for the total distance).
So, the equation can be written as:
\[
D = n \cdot d
\]
### (b) Solving for \( d \)
To solve for \( d \), we rearrange the equation:
\[
d = \frac{D}{n}
\]
This means that the distance around the track can be found by dividing the total distance by the number of laps.
If you provide specific values for \( D \) and \( n \), I can help further by calculating the exact distance \( d \).
### (a) Writing the Equation
Let:
- \( d \) be the distance around the track (in kilometers).
- \( n \) be the number of times Amy drove around the track.
- \( D \) be the total distance driven (in kilometers).
The relationship between these quantities can be expressed as:
\[
D = n \cdot d
\]
In this case, we fill in the blanks with:
- The letter \( d \) (for distance around the track),
- The number \( n \) (for the number of laps), and
- The number \( D \) (for the total distance).
So, the equation can be written as:
\[
D = n \cdot d
\]
### (b) Solving for \( d \)
To solve for \( d \), we rearrange the equation:
\[
d = \frac{D}{n}
\]
This means that the distance around the track can be found by dividing the total distance by the number of laps.
If you provide specific values for \( D \) and \( n \), I can help further by calculating the exact distance \( d \).
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