Points A and B are located at a distance of 65 km. A cyclist left A to B at a speed of 12 km / h

Points A and B are located at a distance of 65 km. A cyclist left A to B at a speed of 12 km / h and at the same time a pedalist left B to A at a speed of 14 km / more from the place where the peddlers met to point A is equal …

Since the cyclists left at the same time towards each other, then before the meeting they will approach each other at a speed of 12 km / h + 14 km / h = 26 km / h.
“Points A and B are at a distance of 65 km.” Therefore, the meeting of cyclists took place after (65 km): (26 km / h) = (65: 26) hours = 2.5 hours.
It is required to find the distance from the meeting point of cyclists to point A. Therefore, we multiply 2.5 hours by the speed of the cyclist who left A to B, that is, by 12 km / h. Then we have: (2.5 hours) * (12 km / h) = (2.5 * 12) km = 30 km.
Thus, the distance from the meeting point of cyclists to point A is 30 km.
The answer is 30 km.