476 ** 0 is divisible by both 3 and 11.The non zero digits in the hundred's and ten's places are respectively:
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It is being given that (2^{32} + 1) is completely divisible by a whole number. Which of the following numbers is completely divisible by this number?
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2
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Find the last 2 digit of 7^85 (Using Euler Theorem)
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3
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The difference between the local value and the face value of 7 in the numeral 32675149 is
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4
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If x is a whole number, then x²(x²  1) is always divisible by
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5
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How many terms are there in 2, 4, 8, 16,..., 1024?
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6
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The difference between the two numbers is 2395. When the larger number is divided by the smaller ones, the quotient is 6 and the remainder is 15. The smaller number is
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7
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If n is a natural number, then (6n^{2} + 6n) is always divisible by:
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8
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The difference of two numbers is 1365. On dividing the larger number by the smaller, we get 6 as quotient and the 15 as remainder. What is the smaller number ?
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9
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A boy multiplied 987 by a certain number and obtained 559981 as his answer. If in the answer both 98 are wrong and the other digits are correct , then the correct answer would be :
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10
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How many prime numbers exist in 6^{7} x 35^{3} x 11^{10}?
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