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6200 /(80*24) = 3.23 miles per hour on average; a good walking speed. However, nobody can walk 24 hours per day. Especially not wearing a parka, mukluks and snowshoes.

So 6200 /(80*8)= 9.69 miles per hour, traveling for 8 hours per day, every day. An easy pace for an airship, since much of that distance will be over icy water or snow.

The problem only obliquely refers to the latitude, which I did not calculate. But it would be pretty high.

Oh, what the heck. The calculation for latitude is (approximately) 25000*cos(90), so 6200=25000*cos(x), or 6200/25000 = cos(x), so x= 75.6 degrees.

This calculation is based on the Earth being a perfect sphere, which it is not - but the difference isn't substantial. And the equatorial circumference of the Earth isn't exactly 25,000 miles, but these numbers are "close enough".

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Q: What is the average speed in miles per hour if a man circumnavigates the earth in 80 days using 6200 miles as the circumference of the earth at his latitude?
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Related questions

A man accepts a bet and circumnavigates the earth in 80 days Using 6200 miles as the circumference of the earth at his latitude determine the average speed in miles over hour?

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