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I learned that in permutations, order matters. Permutation is an arrangement of all parts of a set of objects in proper order. There are four ways we can use to know how many possible arrangement are there in a set of objects. These ways are tree diagram, table of values, systematic listing, and fundamental counting principle.

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Permutation is the arrangment Of objects in which the order of the components is important. A tree diagram , table of values , A systematic listing ,and the fundamental counting principle are all examples of permutation . Permutation can be effective in real life situations as well.

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I have learned that in understanding permutation all I need to remember is the key word which is order matters. I also learned that I can find the number of arrangements in using either table of values, systematic listing, tree diagram, and fundamental counting principle.

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Permutation is an arrangement of of object in a definite or ordered arrangement of objects. It can also be applied in real life and help us in our lives

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permutations is a arrangement of a set in an ordered arrangement. I learned about 4 methods in permutations which are table of values, fundamental counting principle, tree diagram and systematic listing

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A permutation is a mathematical calculation that determines the number of different ways a given set can be organized, with the order of the arrangements being important. Permutation can be determined in different ways; tree diagram, table of values, systematic listing, and fundamental counting principle. We can apply permutation in real life also permutations include arranging individuals, numerals, numbers, alphabets, letters, and colors.

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In permutation, i  learned that  permutation is an arrangement of a set of object in a particular order. And in permutation, order is always matter. Permutation can be determine  by using the tree diagram, table, and fundamental counting principle.

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Permutation can be illustrated in four ways: table of values, a tree diagram, a systematic listing, and the fundamental principle of counting. Permutation is the process of arranging all or parts of a set of objects in a specific order, which is why order is important in permutation.

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Permutation is an arrangement of objects in order. There are different ways to determine the arrangement of objects, these are (1) tree diagram, (2) systematic listing, (3) table of values, and (4) fundamental counting. And don't forget that in permutation, order matters.

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In permutation, order matters. The order of the materials can be arranged in so many ways by different methods such as systematic listing, tree diagram, table, and fundamental counting principle.

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I learned about permutation is this is a way, especially one of several possible variations, in which a set or number of things can be ordered or arranged. I learned about systematic listing, tree diagram, table of values and fundamental counting are the ways in arranging the given order.

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A permutation is an arrangement, or listing, of objects in which the order is important. there are 4 ways to solve, we have tree diagram, systematic listing, table of values, and fundamental counting principle.

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I learned that in mathematics, Permutation is an arrangement of its members into a sequence or linear order, or if the set is already ordered, a rearrangement of its element. We can used it in real life like for example in arranging people, digits, numbers, alphabets, letters, and colours are examples of permutations.

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I learned that in permutation, there is the arrangement of items in which order matters. There are number of ways of selection and arrangement of items in which order matters. There are 4 methods in determining permutations.

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In permutation, the order of the arrangement matters. There are four ways to solve for the possible arrangement namely tree diagram, table of values, systematic listing and fundamental counting principle. Creating a pin of an atm card is an example of permutation.

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NICOLE                                                    I LEARNED THAT IN  PERMUTATION,ORDER MATTERS.THERE ARE ALSO 4 METHODS TO FIND THE NUMBER OF WAYS IN ARRANGING THESE OBJECTS.THESE ARE SYSTEMATIC LISTING, TREE DIAGRAM , TABLE OF VALUES AND FUNDAMENTAL COUNTING PRINCIPLE.

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NICOLE                                                    I LEARNED THAT IN  PERMUTATION,ORDER MATTERS.THERE ARE ALSO 4 METHODS TO FIND THE NUMBER OF WAYS IN ARRANGING THESE OBJECTS.THESE ARE SYSTEMATIC LISTING, TREE DIAGRAM , TABLE OF VALUES AND FUNDAMENTAL COUNTING PRINCIPLE.

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I have learned about the Fundamental Counting Principle. This states that every possible set is multiplied to a given set. Simply a x b x c with 3 sets of objects given. This is only one of the ways to arrange a set of objects namely, tree diagram, systematic listing, table of values, and as said, FCP or Fundamental Counting Principle.

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A permutation is a process which in a given items are being arrange. Permutation can also be useful in real life situation and in our daily lives. Permutation also can be apply in 4 different ways.

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Permutation is an arrangement of objects in a set with  a perticular order. We can determine it by using systematic listing, table, tree diagram and fundamental principle of counting. It is also important to keep in mind that in permutation, the order of objects matters.

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Permutation is a set of number of things can be ordered or arrange in permutation order matters. There are 4 ways to illustrate permutation of objects we can illustrate permutation using table of values, tree diagram, systematic listing and fundamental counting principle.

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A permutation is a mathematical calculation of the number of ways a particular set can be arranged, where the order of the arrangement matters. In permutation, there are ways to determine permutaions like tree diagram, systematic listing, table diagram and fundamental listing.

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Using the concept of permutation, we can know what are the possible arrangements of specific things and etc. I learned that systematic listing, tree diagram and fundamental counting are the ways in arranging givens. Using the 3 ways, you can and will always come up with the same possible arrangements.

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permutation can be used in multiple ways such as finding the possible orders of certain objects in a particular order. There are 4 ways in permutation which are tree diagram, systematic listing, table of values, and fundamental counting.

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In permutation, I have learned that it can help us arrange or rearrange elements. It also has formulas such as tree diagram and systematic listing to easily know how many ways we can arrange the objects or elements.

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I've learned in this discussion that order matters when we are talking about Permutation. I've also learned that there are four ways or method to do it, namely; Fundamental Counting Principle, Tree Diagram, Systematic Listing and Table of values.

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A permutation is an arrangement of objects in their definite order. The members or elements are arranged in sets or in a sequence or linear order - monn

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A permutation is an arrangement of objects in their definite order. The members or elements are arranged in sets or in a sequence or linear order - monn

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Through the discussion, I have learned that in permutation, the order of objects are important, unlike combination. I have also learned that there are ways to determine and interpret permutations, like tree diagram, systematic listing, table diagram, and fundamental counting principle. Though the word itself is unfamiliar, there are actually examples of it in real life, like codes, rankings, and hierarchies.

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in permutation the arrangement is in particular order. There are method or ways to find the possible arrangement, such as table of values, systematic listing, fundamental counting principle and tree diagram. Order always matter in permutation.

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In permutations, a mathematical calculation of the number of ways a particular set can be arranged, where the order of the arrangement matters. Permutations can be determined by listing, using table, tree diagramming, ang also by using the Fundamental Counting Principle (PCP). Always remember that, in permutation, order matters!

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In Permutation we learned that ORDER MATTERS, because once the order does not show any importance, then it can be categorized as Combination. We also learned that we have 4 ways to determine a permutation; Systematic Listing, Tree Diagram, a Table and the Fundamental Counting principle. The most interesting part here is that the examples used in permutation are or can be seen/ applied in real life.

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Order matters in permutation and it doesn't matter in combinatorics. We can use different techniques and methods in finding possible combinations and permutations like Fundamental Counting Principle or using the Table of Values.

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In permutations, we calculate the number of possible rearrangements of a set of items. A permutation, in contrast, focuses on the arrangement of objects with regard to the order in which they are arranged. There’s also 4 ways to illustrate permutations and these are, Fundamental Counting Principle, Tree Diagram, Systematic Listing, and table of values.

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Neil                                              Permutation is an order matter. To get the arrangement, there are 4 methods; these are tree diagram, systematic listing, table of values, and fundamental counting principle. Although there are 4 different methods, all will come up with the same answer.

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Neil                                              Permutation is an order matter. To get the arrangement, there are 4 methods; these are tree diagram, systematic listing, table of values, and fundamental counting principle. Although there are 4 different methods, all will come up with the same answer.

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Permutation is a mathematical technique that determines the number of possible arrangements in a set. We can use the methods in determining permutations systematic listing, tree diagram, two way table, and fundamental counting principle. Here, order matters because when it is applied in real life situations, it can be crucial.

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In Permutation order matters. There's 4 ways to solve, we have tree diagram, systematic listing, table of values, and fundamental counting principle.

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In mathematics, a permutation of a set is, loosely speaking, an arrangement of its members into a sequence or linear order, or if the set is already ordered, a rearrangement of its elements. Permutation has 4 different ways of arranging and these are tree diagram, systematic listing, table, and fundamental counting principle

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In permutation , order matters !
— Permutation is an arrangement of all parts of a set of objects with proper / particular order . We can use 4 ways to know how objects can be arrange in different ways . Such as , tree diagram , systematic listing , table of values , and fundamental counting principle .

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Permutation is an arrangement of all or parts of a set of objects in a particular order. The members or elements of sets are arranged here in a sequence or linear order. In permulation, order matters.

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in permutation ORDER MATTERS. permutation can also be used in everyday life, like finding out different password combinations, placements of winners in a cycling contest, and finding out the arrangement of students with the highest average.

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When the order of the arrangements counts, permutation determines the number of possible arrangements in a set. It entails selecting only a few items from a set of objects in a specific sequence. They are also utilized in the study of sorting algorithms.

-Sharra Abeleda

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In permutation, the order of the objects in the arrangement matters, additionally, there are four methods as to how we can find the possible number of ways to arrange these objects, namely being, tree diagram, table of values, systematic listing and fundamental counting principle. furthermore, permutation is a branch of combinatorics, and it can be either linear or circular