Match each travel scenario to the correct amount of time it takes to complete the journey.

The delivery van takes 3 hours, the cargo ship takes 4 hours, the marathon runner takes 2 hours, and the commuter train takes 5 hours.

Each correct match is determined by taking the stated distance in miles and dividing it by the average speed in miles per hour (

t = \frac{d}{r}

). Because the difficulty is intentionally basic, all divisions result in clean, whole-number integer hours.

Identify the given distance (

d

) and rate (

r

) for each scenario.

Van: (

150

mi,

50

mph), Ship: (

80

mi,

20

mph), Runner: (

16

mi,

8

mph), Train: (

300

mi,

60

mph).

These variables are required to apply the fundamental distance formula.

Apply the formula for calculating time:

t = \frac{d}{r}

Van:

\frac{150}{50} = 3

. Ship:

\frac{80}{20} = 4

. Runner:

\frac{16}{8} = 2

. Train:

\frac{300}{60} = 5

Dividing the total distance traveled by the constant rate yields the total elapsed time.

Calculating elapsed time using the distance-rate-time relationship (

t = \frac{d}{r}

Soru