What is the probability that a randomly chosen four letter word will begin with HA
0.5 |
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0.032519631 |
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0.001479289941 |
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0.03846153846 |
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0.0000021883 |
solution:
total alphabets = 26
total ways to form a four letter words out of 26 alphabets = 26*26*26*26 = 264
now we have to find the probability that the four letter word starts with HA
so first letter can be choosen out of 26 = 1 way because there is one H in the total alphabet
now second place A can be filled from total alphabet in 1 ways
third place can be filled by any one of the alphabet = 26 ways
fourth letter can be put by anyone of the alphabet = 26 ways
so total ways of forming four letter words starting with HA is = 1*1*26*26 = 262
so required probability = favourable cased / total number of cases
= 262 / 264 = 0.001479289941
so, probability of forming a four digit word starting with HA is = 0.001479289941
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