The least common multiple of two primes is 111. What are the two and how many

Hello, landlord
The answer to this question should be 3 and 37
How to seek it?
1+1+1=3
3 is a prime, that is, the other is 111 △ 3 = 37
There are many other methods. This one is relatively simple
I wish you progress in your study!

RELATED INFORMATIONS

1. The least common multiple of two primes is 91, and the sum of the two primes is______ ．
2. The maximum factor of a number is 2001, and the minimum multiple of the number is (). The sum of two prime numbers is 2001, and the product of the two prime numbers is ()
3. If () has two factors, such a number is called prime or (). The smallest prime is ()
4. A number () and two factors () are called prime numbers
5. If both numbers are prime, then their product has a factor
6. 511 is not a prime number. Which two numbers' product = 511?
7. The product of two prime numbers is 94, the sum of these two prime numbers is (), and their greatest common factor is ()
8. The product of two primes is 94, and the sum of the two primes is______ ．
9. The product of two primes must be?
10. The product of a prime number multiplied by an even number must be () A. Odd B. even C. prime
11. The least common multiple of the three prime numbers is 78, which are (), (), ()
12. The least common multiple of the three primes is 70. The three primes are (), () and ()
13. The least common multiple of three different prime numbers is 154, which are (), (), ()
14. The least common multiple of the three prime numbers is 114. What are the three numbers?
15. The least common multiple of the three primes is 70. The three primes are______ ．
16. Let Z1 = 1 + 2ai, Z2 = A-I (a ∈ R), a = {Z | z-z1|
17. Let Z and Z1 be conjugate complex numbers, and (Z + z1) & sup2; - 3Z * z1i = 4-6i Finding complex numbers Z and Z1
18. If Z1 = 2-5i, Z2 = - 4 + 3I, then Arg (z1 + Z2)=
19. Find the complex Z satisfying the following conditions (1) Absolute value Z-Z = 10-1-2i (2) z^2=7+24i The z-handle of (1) is a conjugate complex number. I'm sorry
20. Find all complex numbers Z satisfying the following conditions at the same time （1） 1＜（z+10/z)≤6 (2) The real part and imaginary part of Z are all integers The second problem is "the real part and imaginary part of Z are all integers, so we can find the complex Z satisfying the condition."