Each letter in the word MASSACHUSETTS is written on a card. The cards are placed in a basket. Find the probability of selecting two S's if the first card is not replaced before selecting the second card?
18/169
16/169
12/156
1/15
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Given:
Each letter in the word MASSACHUSETTS is written on a card. The cards are placed in a basket.
To find:
The probability of selecting two S's if the first card is not replaced before selecting the second card.
Solution:
There are a total of 13 letter in the word MASSACHUSETTS.
There are 4 S's in the word MASSACHUSETTS.
The probability of selecting two S's if the first card is not replaced before selecting the second card is given as follows:
As there are 4 S's in the word MASSACHUSETTS ⇒ 4/13
Now, only 12 cards are left out of 13, as one is already selected and out of 4 S's only 3 S's are remaining ⇒ 3/12
Therefore, the Probability = 4/13 × 3/12 = 1/13
None of the given options are correct.
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