A train leaves the station at time $$ t=0 $$. Traveling at a constant speod, the train travels 360 kilometers in 3 hours. Answer parts a and $$ b $$. a. Write a function that relates the distance traveled d to the time t . The function that relates the distance travoled $$ d $$ to the time $$ t $$ is $$ \square $$ (Type an equation.)

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The train travels at a constant speed, so the distance $$ d $$ is directly proportional to the time $$ t $$.

First, determine the speed of the train:
$$
\text{Speed} = \frac{\text{Distance}}{\text{Time}} = \frac{360\, \text{km}}{3\, \text{hours}} = 120\, \text{km/hour}
$$

Now, the function that relates the distance traveled $$ d $$ to the time $$ t $$ is:
$$
d = 120\, t
$$

**Answer:** 
$$ d = 120\, t $$
The distance traveled $$ d $$ is $$ 120 $$ times the time $$ t $$. So, the function is: $$ d = 120\, t $$

A train leaves the station at time . Traveling at a constant speod, the train travels 360 kilometers in 3 hours. Answer parts a and .
a. Write a function that relates the distance traveled d to the time t .

The function that relates the distance travoled to the time is
(Type an equation.)

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A train leaves the station at time . Traveling at a constant speod, the train travels 360 kilometers in 3 hours. Answer parts a and . a. Write a function that relates the distance traveled d to the time t . The function that relates the distance travoled to the time is (Type an equation.)