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Are you still there?
I guess not...
Hmmm.I think its when some x terms are are put into n pigeonholes where x is always greater than n...so 1 pigeonhole must contain more than 1 x item .........
u mean the text way or your mathematical term bhaiya??
Basically it says: When you have n items to be placed in n-1 locations, at least one location will contain two or more items. Example: if you try to put 10 pigeons in 9 holes, you will end up with at least one pigeonhole containing 2 or more pigeons. Example quiz using the pigeonhole principle: Five points are marked on a sphere. Show that it is always possible to draw a circle on the surface of the sphere such that at least four points are on one side of the circle. Assume that a point on the circle itself is considered to be on either side.
Ishaan, exercise for you, prove that in a group of 6 people there must be at least 2 people who has same amount of friends. Do you need to know this principle for JEEEE?
formulation and examples.If n pigeons are put into m pigeonholes (n greater than m), there's a hole with more than one pigeon
Correction to formulation of example problem. Five points are marked on a sphere. Show that there is a hemisphere that contains at least four points, assuming that points at the intersection of the hemispheres is considered to be on both hemispheres.
Another one: Five points are drawn inside of a square of side 1 cm. Show that there are two points which are less than 0.75 cm apart.
It has 4 forms. The basic one says that if there are nk + 1 pigeons and n pigeonholes then there are at least k pigeons in 1 pigeonhole.