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other Exam Pattern, other Questions with Answers Page 22

(#M40040458) OTHER QUESTION last digit Keep an EYE

What is the last digit of 6^5^4^3^2^1+5^4^3^2^1+4^3^2^1+3^2^1+2^1+1

Asked In other Harsh Poddar (11 years ago)

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(#M40040456) OTHER QUESTION The Ultimatum Keep an EYE

find the last digit of (1^5+2^5+3^5+.............+99^5)

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(#M40040344) OTHER QUESTION number sequence Keep an EYE

Peter wants to find 10 additional people to form a scavenger hunt team with him. If he has 10 friends who would like to participate, how many choices does he have for forming his team?

Asked In other Harsh Poddar (11 years ago)

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(#M40040343) OTHER QUESTION number sequence Keep an EYE

What is the 9th term in this sequence?

2,4,6,13,22,35,60

Asked In other Harsh Poddar (11 years ago)

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(#M40040342) OTHER QUESTION This and That... Keep an EYE

Note that 7!=10*9*8*7

Now, what is the largest possible value of n for which n! can be represented as a product of (n-3) consecutive integers?

Asked In other Harsh Poddar (11 years ago)

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(#M40040341) OTHER QUESTION This and That... Keep an EYE

Let m be the largest integer that equals the product of its units digit and the sum of its digits, and let n be the largest integer that equals the product of its leading digit and the sum of its digits.

Find n-m.

Asked In other Harsh Poddar (11 years ago)

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(#M40040312) OTHER QUESTION Yeah a typical one!!! Keep an EYE

The number of perfect square divisors of 12!

Asked In other Harsh Poddar (11 years ago)

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(#M40040311) OTHER QUESTION Inverse question of zeroes Keep an EYE

(5n)! has 2014 trailing zeroes. What is n?

Asked In other Harsh Poddar (11 years ago)

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(#M40040309) OTHER QUESTION TRAILING ZEROES!!!!! Keep an EYE

Find the number of trailing zeros in 972436851!

Asked In other Harsh Poddar (11 years ago)

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(#M40040308) OTHER QUESTION 100 followers special Keep an EYE

let x is the number of the factors of 100

let y is the sum of the first 100 integers

let z is the number of zeroes in 100!

compute x+y+z

Asked In other Harsh Poddar (11 years ago)

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