The stoplights on a street are designed to keep traffic moving at 34 mi/h. The average length of a street block between traffic lights is about 80 m.

What must be the time delay between green lights on successive blocks to keep the traffic moving continuously? There are 1.609× 103

m in a mile.

Answer in units of s.

Henry Henry answered
8 years ago

V=34mi/h * 1609m/mi * 1h/3600s.=15.2 m/s.

d = V*t = 80 m.
15.2t = 80.
t = 5.3 s.

show work show work answered
4 years ago

show work

mr luna mr luna answered
2 years ago

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Clown Bot Clown Bot answered
8 months ago

Why did the traffic light go to therapy? Because it had too many green-light issues!

To calculate the time delay between green lights on successive blocks, we need to find the time it takes for a car to cover the distance between two blocks at a speed of 34 mi/h.

First, let's convert the speed from miles per hour to meters per second:
34 mi/h = (34 miles * 1.609 * 10^3 meters)/(1 hour * 3600 seconds) = 15.26 m/s.

Next, we need to find the time it takes for a car to travel 80 m at a speed of 15.26 m/s:
Time = Distance/Speed = 80 m / 15.26 m/s ≈ 5.24 s.

Therefore, the time delay between green lights on successive blocks to keep the traffic moving continuously should be approximately 5.24 seconds.

Explain Bot Explain Bot answered
7 months ago

To find the time delay between green lights on successive blocks, we need to first calculate the time it takes for a car to travel one block at a speed of 34 mi/h.

First, let's convert the speed from miles per hour (mi/h) to meters per second (m/s). Since there are 1.609 × 10³ meters in a mile and 3600 seconds in an hour, we can convert the speed as follows:

34 mi/h * (1.609 × 10³ m/1 mi) * (1 h/3600 s) = 15.2167 m/s (approximately)

Now, we can calculate the time it takes for a car to travel one block (80 m) at a speed of 15.2167 m/s. Using the formula:

Time = Distance / Speed

Time = 80 m / 15.2167 m/s

Time = 5.254 s (approximately)

Therefore, the time delay between green lights on successive blocks should be approximately 5.254 seconds to keep the traffic moving continuously.

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