Find the last unit digit of 55^5 ( Using Euler Theorem)
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1
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(935421 x 625) = ?
Solution 
2
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A 3digit number 4p3 is added to another 3digit number 984 to give the fourdigit number 13q7, which is divisible by 11. Then, (p + q) is :
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3
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How many prime numbers exist in 6^{7} x 35^{3} x 11^{10}?
Solution 
4
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(112 X 5^4)
Solution 
5
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How many of the following numbers are divisible by 132 ? 264, 396, 462, 792, 968, 2178, 5184, 6336
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6
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(?)  19657  33994 = 9999
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7
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Which of the following is a prime number ?
Solution 
8
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Which of the following number should be added to 11158 to make it exactly divisible by 77?
Solution 
9
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What is the unit digit in (4137) ⁷⁵⁴?
Solution 
10
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Find the last 2 digit of 7^85 (Using Euler Theorem)
Solution 
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