00:01
Hi, here in this given problem, three speed limits at three different points, the points are equidistant from each other.
00:13
And suppose the distance between them that is d and the speed limit, these speed limits are 55 miles per hour for point a, 35 miles per hour for point b and 25 miles per hour for point c.
00:41
So, in the first case, when the driver moves uniformly between these speed limits, in that case total time taken will be equal to sum of the two times, time taken in going from a to b and then time taken in going from b to c.
01:28
And the time, time equals to distance upon speed, so that is d by speed for a to b, the speed will be kept at 55, for b to c, the speed will be kept at 35.
01:44
So, taking this d as a common out, lcm 55 multiplied by 35, so here in numerator this is 35 plus 45 and it is calculated to be equal to 80 d by 55 minus 55 multiplied by 35, that is time in the first case...