Distributing indistinguishable objects refers to the process of allocating a certain number of identical items into distinct groups or categories, where the order of the objects does not matter. This concept is key in understanding combinations with repetition, as it allows for the calculation of the number of ways to distribute objects when the items are not distinct. It highlights the importance of counting unique arrangements and understanding the constraints that arise when objects cannot be differentiated.
congrats on reading the definition of distributing indistinguishable objects. now let's actually learn it.