Clearly, Nine days ago, it was Thursday.
? Thursday + 2 days = Saturday
Hence required answer is Saturday .
Tomorrow will be Thursday.
Thursday + 3 Days = Sunday
Today is Saturday ?2 = Thursday
Yesterday ? Wednesday
Wednesday ? 3 days = Sunday
Hence , required day will be Sunday .
Given that :- Today is Monday.
Yesterday was Sunday.
? Sunday ? 3 days = Thursday.
Hence , required answer will be Thursday.
Here , The day before yesterday was Tuesday
Today, it is Tuesday + 2 days = Thursday
? Tomorrow ? Friday
Hence , The day after tomorrow ? Saturday
Here , Three days before today was Friday.
? Today is Monday.
Therefore, day after tomorrow will be Wednesday.
Given that :- Today is Wednesday + 2 days = Friday
Therefore, Day after tomorrow will be Sunday.
Given that :- 1st March is Saturday.
Other Saturdays in March = 8, 15, 22, 29
Therefore, 1st April = Saturday + 3 days = Tuesday
If the day before yesterday was Saturday, then today is Monday.
Thus, tomorrow will be Tuesday and day after tomorrow will be Wednesday.
Four times 3 present together with 2 and 7, where 2 and 7 present either side of 3.
1 1 1 1 3 3 2 2 [2 3 7] 7 3 3 3 6 6 4 [7 3 2] 4 9 8 7 [7 3 2] 3 3 3 4 4 [2 3 7]
The specified digits are 8, 2 and 9. Now, we know a perfect square number does not have 8 and 2 at unit's place. Therefore, we can make only two three-digit numbers from it, i.e., 829 and 289. Among these two numbers, 289 is a perfect square number, i.e., square of 17. Thus, unit's digit is 7 and ten's digit is 1.
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