Math, asked by Missmk, 1 year ago

what is the probability of having 53 Thursdays in a non - leap year?
answer please


serdan2114: Pls do repost the qn
SamuelKuruvilla15: That one day can be Monday, Tuesday, Wednesday ,Thursday ,Friday, Saturday, Sunday, So the probability that it should be a sunday is 1/7 ( Total outcome = 7 and Favourable outcome = 1)
SamuelKuruvilla15: pls repost the question I will do the answer
serdan2114: He asked a non leap yr

Answers

Answered by serdan2114
16
It has been wrongly circled as Wednesday.pls Make it as thursday


And the answer is correct

Pls mark it as the brainliest
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serdan2114: Thanks
Answered by ravilaccs
0

Answer:

The probability of having 53 Thursdays in a non-leap year is \frac{6}{7}

Step-by-step explanation:

In a non-leap year, there are 365 days, i.e. 52 weeks.

52 weeks = 364 days

1 year = 52weeks and 1 day

This extra one day can be mon, tue, wed, thu, fri, sat, or sun.

Total number of outcomes = 7

Number of favorable outcomes =1

Hence the probability of getting 53 Thursday= \frac{1}{7}

P(having 53 Thursdays) =\frac{7-1}{7} \\\frac{6}{7}

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