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The question is too ambiguous.
Is it about a randomly selected person having twins in 1952 as opposed to another year? The incidence of multiple births has increased over the years as a result of IVF. Does the person (parent) have to be living now so as to be selected?
Is it about an individual having twins in 1952 as opposed to other people who gave birth in 1952? For that you need data on twin and other births in 1952 for the whole world. I very much doubt if such statistics are available - certainly not reliable ones.
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Having children the first year of marriage will cause the probability of divorce to double or triple?
No.
What are the odds of a woman having twins on New Year's Eve where one baby is born in the final minutes of the year and the other born in the beginning minutes of the next year has it happend?
The odds of a woman having twins on new years even where on baby is born in the final minutes of the year and the other born in the beginning minutes of the next year is considered a rarity and only a handful of cases are reported each year.
What is the probability that a leap year selected at random will contain you 53 Sundays II 53 Thursdays?
A Leap year has 366 days. in which you have 52 weeks and 2 days. the 2 days may be sun,Mon mon,Tue tue,wed wed,THu, thu,Fri FRi,SAT sat,sun so you have 7 options among which 2 u can choose.. so the answer is 2/7 for having 53 Sundays. The probability of having 53 Thursdays is also 2/7. The probability of having either 53 Sundays or 53 Thursdays is 4/7.
What is the probability that there are 53 Wednesdays in a leap year?
The total number of days in a leap year is 366. Then, if we want to determine the probability of 53 Wednesdays occurring in a leap year, we write 53 / 366.
What is the probability that a year selected at random is a leap year with explanation?
The probability is very close to 0.25 A year is a leap year if the number is divisible by 4 - except if the number is divisible by 100 it is not a leap year - except if the number is divisible by 400 it is a leap year. So, in a 400-year period there are 97 leap years. The probability or relative frequency of leap years is, therefore, 97/400 = 0.2425
