Question

For a leap year starting on wednesday, the number of tuesday, wednesday and thursdays will be respectively options

Answer 1

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Answer 2

Answer:

52, 53, 53

Step-by-step explanation:

Because in a leap year there are total 366 days

That means (7x52) = 354 are the days that can be converted into weeks

But 2 days are left which are odd days that is they cannot be converted into weeks

Now,

The year starts from Wednesday. It means we will be assuming weeks from Wednesday to Tuesday 52 times to pass 354 days.

In these 354 days, Each day ( Sunday or Monday Wednesday or any day) will be 52 times.

Now those 2 days left i.e., 365th and 366th will be Wednesday and Thursday respectively Since our new week starts from Wednesday. So Wednesdays and Thursdays will be 53 times total and rest all other days will be 52 times.