Q: What is a grouping of objects where order does not matter?

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A combination, of k objects from n.

Combination

associative

The commutative property holds that the results are the same no matter the order. Multiplication is commutative since a x b = b x a. The associative property holds that the results are the same no matter the grouping as long as the order stays the same. Multiplication is associative since (a x b) x c = a x (b x c)

Grouping symbols are parentheses such as {}, (), []. They need to be evaluated before other operations. If there are a number of nested parentheses, they must be evaluated starting with the innermost.

Related questions

A grouping of k objects taken from a set of n elements is a combination. It represents the number of ways to choose k items from a pool of n without regard to the order of selection.

grouping is a process to to put several objects in a group,in this way we can move or select all these grouped objects together.this very useful in softwares.

Grouping can sometimes be tricky, depending on how you are grouping your objects. That is the sentence. PS get a brain I'm only in the 5th grade!!!

The grouping of a subset of a set of items where the order does not matter is called a combination. One such example is the UK's National Lotto where 6 numbers have to be chosen from the 59 numbers 1-59).If there are n different items and a subset of r of them are chosen where the order of choosing does not matter then the number of combinations is given by:nCr = n!/((n-r)!r!)where n! means "n factorial" - the product of all numbers 1 × 2 × ... × n; 0! is defined to be 1.--------------------------------------------------------------------------------------------------------------------------------Where the order of selection does matter, it is called a permutation. One such example would be the order of the first three runners in a race.If there are n different items and a subset of r of them are chosen where the order of choosing does matter, then the number of permutations is given by:nPr = n!/(n-r)!

identifying how the interactions have dependencies and grouping them into an activity. Identifying how the objects on a sequence diagram have interactions and dependencies between them and grouping them into an activity to show behavior.

Grouping similar objects is called classification or categorization. It involves organizing items based on shared characteristics or properties to facilitate understanding and organization.

A combination, of k objects from n.

Classifying objects based on their shared characteristics is called categorization.

Grouping objects in a publisher allows for easier management of elements, such as moving or resizing them together. It also helps maintain consistency in design elements across the publication. Additionally, grouping objects can prevent accidental modifications to individual elements.

Combination

Composition.

The processes of grouping a set of physical objects into the similar objects is called as the clustering.