Hi there I need some help with this problem
sorry if this is in the wrong place, Im a new member here
A bug is crawling on the coordinate plane from (5,9) to (-15,-7) at constant
speed one unit per second except in the second quadrant where it travels at 1/2
units per second. What path should the bug take to complete its journey in as
short a time as possible?
So far I drew a picture of it and I was assume the shortest amount of time would be to draw a diagonal line connecting the points together and then calculating the time, but it doesn't feel correct to me. I hope someone can help/guide me through this problem, so I can understand how to do this, thanks.