The reasons must have been many. First of all most of the long distance travel would involve treading into unknown regions where hostility towards strangers by the tribal groups inhabiting those lands . The long distance travel would invitably warranted hacking through dense forest where dangerous wild animals lurking or vast deserts with its harsh climatical conditions and lack of drinking water and the possiblity of getting lost in the wilderness was huge.
One may lost a sense of direction since no man-made roads or paths existed nor thre were devices to help find directions.
Yes, they are proportional. Distance traveled is the velocity times the time. So if you travel at 60 miles per hour for two hours, you have gone 120 miles.
d=rt distance= rate[times] distance= rate * times
Moment
equals work
he was a mathematician in the ancient Chinese times
To trade, to navigate, to travel...
Ancient people traveled for one reason: trade. At the time, traveling was long, tedious, and dangerous and was only done by those who needed to sell their goods to support their families.
In ancient times, it was by foot or animal. Today They travel like everybody else
from ancient times and outdated
Yoo momma...
No mechanical transport. Walking and riding was slow.
There is not any record of the travels of the early Bishops of Rome.
Yes, we have a "Distances and Travel Times" category that is full with distance-related questions.
159 kilometres for more calculations see this website: http://www.newzealand.com/travel/getting-to-around-nz/travel-times-and-distances/travel-times-and-distances-home.cfm
No. A light year is the distance that any light can travel in a year.It's about 63 thousand times the distance from the sun to Earth.The light from the sun takes about 8 minutes to travel to the Earth.
Distance = speed x timeDistance = speed x timeDistance = speed x timeDistance = speed x time
A travel time graph shows the relationship between the distance traveled and the time taken for a journey. It helps to visualize how travel time changes as distance increases, and can be useful for planning routes and estimating arrival times. The slope of the graph represents the speed of travel.