Given the equation \( d = vt \), we can derive \( d \) in terms of \( v \) (velocity) and \( t \) (time).

\[ d = vt \]

This equation is already solved for \( d \). It states that the distance \( d \) is equal to the product of velocity \( v \) and time \( t \).

So, the derived formula for \( d \) is:

\[ d = vt \]

This implies that to find the distance, you simply multiply the velocity by the time.

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Here are 8 related questions that expand on this information:

1. How can you derive the formula for \( v \) (velocity) if \( d \) and \( t \) are known?
2. How can you derive the formula for \( t \) (time) if \( d \) and \( v \) are known?
3. What is the relationship between distance, velocity, and acceleration?
4. How does the formula \( d = vt \) change if the velocity is not constant?
5. Can you derive the equation for distance if the velocity varies with time?
6. What units are typically

Understand how to derive the distance formula d = vt from velocity and time in physics. This equation explains that distance d equals the product of velocity v and time t. Suitable for high school students studying kinematics.

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