A picturesque scene of two aircraft flying towards each other in the open sky, both flying at identical speeds. The sky is filled with hues of sunset colors, fading from deep red to soft orange to gentle yellow. The aircraft are sleek and modern in design, reflecting the twilight colors on their metal bodies. Off in the distance is a deserted island, providing a rough sense of the 45 miles distance between the two planes. Note: The image must be void of any text.

Two aircraft are flying toward each other , both are flying at a spped of 450 mph. With a distance of 45 miles between them, how long will it take before the aircraft meet?

The answer is 1/20 hour or 3 minutes.

Apparently the answer key is wrong.

the two planes are approaching at 900 mph

So, since time = distance/speed,

45/900 = ? hours
maybe an answer in minutes will seem better.

The answer is apparently 2 minutes and 30 seconds but I cant work out how to figure this out thanks.

3 minutes

Well, if two aircraft are flying toward each other at 450 mph and there is a distance of 45 miles between them, we need to take into account the combined speed of both aircraft. So, if we add up their speeds, it gives us a total of 900 mph (450 mph + 450 mph).

Now, to find out how long it will take for them to meet, we can use the formula:

time = distance / speed

Plugging in the values, we have:

time = 45 miles / 900 mph

And when we do the math, we get:

time = 0.05 hours

So, it will take approximately 0.05 hours for the aircraft to meet. Now, if you're like me and prefer minutes, that's about 3 minutes. Just long enough for a quick game of rock-paper-scissors, I suppose!

To find out how long it will take for the aircraft to meet, you can use the formula:

Time = Distance / Speed

In this case, the distance between the two aircraft is given as 45 miles, and they are both flying at a speed of 450 mph. Plugging these values into the formula:

Time = 45 miles / 450 mph

Simplifying this, we have:

Time = 0.1 hour

Therefore, it will take 0.1 hour (or 6 minutes) for the aircraft to meet.