find the probability that a leap year contains 53 sundays?
Answers
Answered by
22
There are 366 days in a leap year. So there will be 52 complete weeks and 2 days.
The 2 days can be any two consecutive days of the week:
Sample space is:
Sunday and Monday
Monday and Tuesday
Tuesday and Wednesday
Wednesday and Thursday
Thursday and Friday
Friday and Saturday
Saturday and Sunday
There are total 7 possibilities and number of possibility of Sunday is 2.
Probability of 53rd Sunday = 2/7
The 2 days can be any two consecutive days of the week:
Sample space is:
Sunday and Monday
Monday and Tuesday
Tuesday and Wednesday
Wednesday and Thursday
Thursday and Friday
Friday and Saturday
Saturday and Sunday
There are total 7 possibilities and number of possibility of Sunday is 2.
Probability of 53rd Sunday = 2/7
TPS:
:)
Answered by
13
Leap Year has 366 days, den
weeks= 52
Sundays= 52
and 2 days remaining.
Den, the 2 days can be any of the following like >>>>>>>
⇒ Sunday and Monday
⇒ Monday and Tuesday
⇒ Tuesday and Wednesday
⇒ Wednesday and Thursday
⇒ Thursday and Friday
⇒ Friday and Saturday
⇒ Saturday and Sunday
Therefore Probablity will be......
⇒n(S) = 7
⇒n(E) = 2
⇒P(E) = n(E) / n(S) = 2 / 7
weeks= 52
Sundays= 52
and 2 days remaining.
Den, the 2 days can be any of the following like >>>>>>>
⇒ Sunday and Monday
⇒ Monday and Tuesday
⇒ Tuesday and Wednesday
⇒ Wednesday and Thursday
⇒ Thursday and Friday
⇒ Friday and Saturday
⇒ Saturday and Sunday
Therefore Probablity will be......
⇒n(S) = 7
⇒n(E) = 2
⇒P(E) = n(E) / n(S) = 2 / 7
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