He is at the North Pole.
He started from the North Pole.
It's white because these directions can only be in the North Pole; a polar bear! The man lives at the Noth Pole, because that is the only point where the south-west-north walk starts and ends! So the bear is an ice bear!
he walks back
A HUMAN ... CRAWLS AS A BABY WALKS WITH 2 LEGS WHEN GROWING UP AND WALKS WITH 3 WHEN OLD! LOL
A human? Yes because a baby crawls on four legs an adult walks on two legs and a OAP hobbles around with a walking stick,so has three legs.
He started from the North Pole.
white - it is a polar bear!
To find the total displacement, we need to calculate the net movement in the north-south direction. The child walks 4m south and 5m south, totaling 9m south, and then walks 2m north and 5m north, totaling 7m north. The net displacement is 9m south - 7m north = 2m south. Therefore, the total displacement of the child is 2m south.
Way to mess up the riddle. This question has no answer. if you were getting at the North Pole joke, you need to mention that the man ends up where he started.
North
A Polar Bear who started his walk from the North Pole.
nobody cares, stop asking stupid questions You left out that he is back where he started and the bear would be white because he is a polar bear.
The bear is white because it starts at the North Pole, walking south for 1km, then west for 1km (which brings it back to the North Pole, as all lines of longitude converge at the poles), and finally north for 1km, ending up at the point from which it started.
To find the total displacement, we calculate the net movement in the north-south direction. The child walks 4 m south and then 5 m south, totaling 9 m south. They then walk 2 m north and 5 m north, totaling 7 m north. The net displacement is 9 m south - 7 m north = 2 m south.
80
2 m south
Though I think the riddle requires him to walk 1 km south, west, and then north, and wind up in the same place. The only place you can do that is if you start off at the north pole. Therefore the bear is a polar bear, which is white.