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(#M40040297) OTHER QUESTION The marble game Keep an EYE

Atul and Vikas play marbles every day. It was decided among themselves that Atul being a better player, he should pay Vikas 8 marbles if Vikas wins, but will collect only 5 marbles if Vikas looses. One month they played 26 games and at the end of the month neither of them earned any marbles. How many games did Vikas win?

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(#M40040296) OTHER QUESTION easy sustitutions Keep an EYE

find sum of a+b+c+d if:

a+3b+3d =6160

6a+2b = 7680

12c+3d = 8820

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(#M40040295) OTHER QUESTION How much can you grow? Keep an EYE

Find the sum of all prime numbers that divide the greatest common divisor of the numbers

(63^2-4)71 and (961^2+364)

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(#M40040294) OTHER QUESTION How much can you grow? Keep an EYE

What is the largest integer value of n which makes n^7+1 divisible by n+7 ?

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(#M40040293) OTHER QUESTION dare to solve!!!! Keep an EYE

How many six digit numbers contain exactly four different digits..?

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(#M40040292) OTHER QUESTION A number theory problem by Keep an EYE

The number of positive integers n in range of 12<=n<=40 such that the product (n-1)(n-2).............3,2,1 is not divisible by n is-

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(#M40040291) OTHER QUESTION Fibonnaci numbers Keep an EYE

What is the greatest common divisor of the 2013th and 2014th Fibonacci Number?

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(#M40040290) OTHER QUESTION Rotate the integer to the left... Keep an EYE

When we rotate an integer, we take the last digit (right most) and move it to the front of the number. For example, if we rotate 12345 , we will get 51234.

What is the smallest (positive) integer N, such that when N is rotated, we obtain 2N/3?

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(#M40040288) OTHER QUESTION number theory Keep an EYE

What is the next number in the sequence? 1 11 21 1211 111221 312211

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(#M40040287) OTHER QUESTION Random problem Keep an EYE

The number 27000001 has 4 prime factors Find their sum

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