There are 10 Letters and 10 correspondingly 10 different Address. If the letter are put into envelope randomly, then find the Probability that Exactly 9 letters will at the Correct Address ?
A) 1/10
B) 1/9
C) 1
D) 0
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There are 10 Letters and 10 correspondingly 10 different Address. If the letter are put into envelope randomly, then find the Probability that Exactly 9 letters will at the Correct Address ?
A) 1/10
B) 1/9
C) 1
D) 0
Answer: D) 0
Read Description:
We know that we have 10 letter and 10 different address and one more information given that exactly 9 letter will at the correct address.
Therefore the remaining one letter automatically reach to their correct address
P(E) = favorable outcomes /total outcomes
Here favorable outcomes are '0'.
Hence, probability is '0'.
There are 10 Letters and 10 correspondingly 10 different Address. If the letter are put into envelope randomly, then find the Probability that Exactly 9 letters will at the Correct Address ?
A) 1/10
B) 1/9
C) 1
D) 0
Answer: D) 0
Read Description:
We know that we have 10 letter and 10 different address and one more information given that exactly 9 letter will at the correct address.
Therefore the remaining one letter automatically reach to their correct address
P(E) = favorable outcomes /total outcomes
Here favorable outcomes are '0'.
Hence, probability is '0'.
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