Q: What is the smallest positive prime number of 12?

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Start with the smallest multiple of 13 and continue with the next smallest until finding one that fits the specifications. 13, sum of digits is 1 + 3 = 4 which is not prime 26, sum of digits is 2 + 6 = 8 which is not prime 39, sum of digits is 3 + 9 = 12 which is not prime 52, sum of digits is 5 + 2 = 7 which is prime So, 52 is the smallest positive multiple of 13 for which the sum of its digits is prime.

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Smallest positive integer number is 3 12(3) = 36 36 is equals to 62. Next one would be n = 12 12(12) = 144 144 is 122

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There is no such prime number. If it can be divided by 12 then it is not prime.

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No, 12 is not a prime number.

12

tan(3x)=1 3x= PI/4 x=PI/12 is the smallest positive number

The smallest prime factor of 12 is 2.

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Start with the smallest multiple of 13 and continue with the next smallest until finding one that fits the specifications. 13, sum of digits is 1 + 3 = 4 which is not prime 26, sum of digits is 2 + 6 = 8 which is not prime 39, sum of digits is 3 + 9 = 12 which is not prime 52, sum of digits is 5 + 2 = 7 which is prime So, 52 is the smallest positive multiple of 13 for which the sum of its digits is prime.

This is called a prime factorization. 1. Start with the smallest prime that evenly divides into the number and divide. 2. Take the answer and divide by the smallest prime that evenly divides into the number .... repeat, until no longer divisible by any prime but itself. ex: 12 ..... 12 divide by 2 = 6 6 divide by 2 = 3 (3 is a prime) ans... 2x2x3

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Smallest positive integer number is 3 12(3) = 36 36 is equals to 62. Next one would be n = 12 12(12) = 144 144 is 122

4096 is the smallest number with exactly 13 factors. (Including 1 and itself as factors).192 is the smallest number with exactly 13 properfactors, (excluding the number itself).120 is the smallest number with at least 13 factors (it has 16 factors)To find the smallest number with exactly N factors (for example, N=12):Factor N into primes, (for example, 12= 2*2*3Subtract 1 from each of the prime factors (for example, 1,1,2)Sort them by largest first (for example, 2,1,1)Raise successive prime numbers to these powers (for example, 2^2,3^1,5^1)Multiply these together (for example: 4*3*5 = 60; 60 is the smallest number with exactly 12 factors).