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If n is a positive integer, how does the number of combinations for nCn-1 compare to the number of combinations for nC1?
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hint : number of ways of choosing 1 object = number of ways of leaving one object
does that help ha
lol yes it did :)
suppose, u have 4 shirts, and u want to choose one shirt : how many ways u can choose ?
from 4 shirts, u can choose 1 shirt in 4c1 = 4 ways
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next, if u want to LEAVE 1 shirt and choose 3 shirts, then ho many ways u wud get ? from 4 shirts, u can LEAVE 1 shirt in 4c3 = 4 ways
leaving 1 shirt is same as choosing 3 shirts
i mean, if you're choosing 3 shirts --- then that means you're leaving behind 1 shirt
so, in general : \(\large ^nC_r = ^nC_{n-r}\)
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