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The image you have uploaded contains Greek text. Here's a transcription of the text:

**Greek:**
"Εφαρμόζοντας τον αλγόριθμο απαρίθμησης συνδυασμών μέσω γεννητριών να βρεθεί ο αριθμός των τρόπων τοποθέτησης (κατανομής) k όμοιων αντικειμένων σε ν διακεκριμένες υποδοχές, απεριόριστης χωρητικότητας έτσι ώστε όλες οι υποδοχές να περιέχουν τουλάχιστον 2 αντικείμενα."

**Translation:**
"By applying the combination counting algorithm using generators, find the number of ways to place (distribute) k identical objects into n distinct containers, each with unlimited capacity, so that all containers contain at least 2 objects."

### This is a problem about combinatorics and distribution. The goal is to find how many ways you can distribute identical objects (k) into distinct containers (n) such that each container has at least two objects.

Would you like me to walk through how to solve this problem step by step?

By applying the combination counting algorithm using generators, find the number of ways to place (distribute) k identical objects into n distinct containers, each with unlimited capacity, so that all containers contain at least 2 objects.

Solve the problem of distributing k identical objects into n distinct containers, ensuring that each container contains at least 2 objects. Learn how combinatorics, the combination formula, and the stars and bars theorem are applied in this scenario.

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