The speed of the cyclist is 12.5 km / h, and the speed of the pedestrian is 6.2 km / h less.

The speed of the cyclist is 12.5 km / h, and the speed of the pedestrian is 6.2 km / h less. At what speed do they approach each other if they are moving towards each other?

1) Determine the speed of the pedestrian.

Since it is 6.2 km / h less than the speed of the cyclist, it is necessary to subtract the indicated difference from the speed of the cyclist.

We get:

12.5 – 6.2 = 6.3 km / h.

2) Find the speed of convergence.

To do this, add the speed of the cyclist to the speed of the pedestrian

As a result, it will be:

12.5 + 6.3 = 18.8 km / h.

Answer: The cyclist and the pedestrian approach each other at a speed of 18.8 km / h.



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