After a few Mathematical ones, here is a Logical puzzle.
Situation: There are 64 horses and you have to find the top three fastest of the lot.
Conditions:
1. You do not have any gadget or machine to measure the time.
2. You can only race a maximum of 8 horses in one race.
Assumptions:
1. Each horse runs at a different speed, i.e., no two horses run at the same speed.
2. A horse will run at the same speed irrespective of how many races it runs in.
Question:
In order to find the fastest three horses, what is the minimum number of races you require, and what is the number of horses in the last race?
Only one attempt with explanation, please.
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Answer:
Eight races we have to do dgf fnvdg gjbctb qyhc dgvddh fgvxdh dgcxfb dhvcfhb vgjhfr fjhdfhh fgbvdgbgh find d f f f f v dnb dhbch vg
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