The number 3367 can be prime factored to find the divisors. First, check small primes like 2, 3, 5, and 7. Although the first 3 do not divide 3367 evenly, 7 does. We get 481 after dividing. Using the same process beginning at 7, 11, 13, etc. we find that 481 = 13 * 37.
Thus, 3367 = 7 * 13 * 37. Now we can list all of the numbers 3367 is divisible by in that each must be a combination of some or all of those factors.
1
7
13
37
7 * 13 = 91
7 * 37 = 259
13 * 37 = 481
7 * 13 * 37 = 3367
So 3367 is divisible by 1, 7, 13, 37, 91, 259, 481, and 3367.
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3367 is a composite number. Its prime factors are 7, 13, 37
The expression "7x something 8 something 3367" appears to be written in a confusing manner. It is unclear what the intended operation is between the numbers. If we interpret it as "7 times something, 8 added to something, equals 3367," we can set up the equation 7x + 8 + x = 3367 and solve for x. This simplifies to 8x + 8 = 3367, leading to x = 419.
no 13 x 259 = 3,367 for example
481, 962, 1443, 1924, 2405, 2886, 3367, 3848, 4329, 4810, 5291, . . .
To determine if 10101 is divisible by a certain number, we can use the rules of divisibility. For example, to check if 10101 is divisible by 2, we look at the last digit, which is 1 (an odd number), so it is not divisible by 2. To check if it is divisible by 3, we add up the digits (1+0+1+0+1 = 3), and since the sum is divisible by 3, 10101 is divisible by 3. Similarly, we can apply rules for other numbers like 5, 7, etc., to determine their divisibility.