Normal year 52 weeks + 1 day(84/7) Leap year 52 weeks + 2 days(84/4*7)
/365 = 12 years and 3 days, hence 96 years
kindly let me know, if you have any observation..
The answer should be 98 yrs.
What you people are doing wrong is:
You were calculating the number of Sundays on 84yrs,not in his actual age (which we need to find out). Actual age - (no. of yrs arising out general Sundays)-(no. of yrs arising out of leap Sundays)=84 u will get 98.
PS: Please refer to the posts above someone has posted soln: 6days-->84 yrs 7days-->98 yrs.
How can u be sure that 5!+6!+7!+.....+1000! has TENS DIGIT as zero?
Are you talking of the ten's digit or the unit's one? If you're talking of why the unit's place digit will be 0, then the answer is because by the time you reach 5!, you already get one 2 and one 5 to make a 10, which thus adds up at the end of the number. So, no matter what you multiply to it later, you'll always get a 0 in the unit's place.
How can u be sure that 5!+6!+7!+.....+1000! has TENS DIGIT as zero?
If its 1!+2!+...+1000! then the ten's digit is 0.From 10! onwards no number contributes to 10's digit. If its 5!+6!+7!+.....+1000! then the ten's digit is 8.