How many different arrangements can be made by using all the letters of the word arrange?

The letters in the word ARRANGE can be arranged in 1260 different ways.

How many different arrangements of letters can be made by using all the letters of the word minimum?

= 12 ways. M has 3 choices and I has two choices. These ways are mutually exclusive(independent) so multiply.

How many different arrangements can be formed by using all the letters of the word analysis?

There are 15,120 ways.

How many different arrangements can be made by using all letters of Mathematics *?

Complete step-by-step answer: The word MATHEMATICS consists of 2 M’s, 2 A’s, 2 T’s, 1 H, 1 E, 1 I, 1 C and 1 S. Therefore, a total of 4989600 words can be formed using all the letters of the word MATHEMATICS.

How many arrangements can be made with letters of the word Philippines?

For a given permutation listed in the permutations, the 3 P’s and i’s can be interchanged, and there can be ways to interchange for each repeated alphabet, so: By the way, these 1108800 permutations contain literally all nonsense word except Philippines.

How many words can be formed using minimum?

18 words can be made from the letters in the word minimum.

How many arrangements can be made with the letters of the word MATHEMATICS and how many of them vowels occur together?

Mathematic can be arranged in 453,600 different ways if it is ten letters and only use each letter once. Assuming all vowels will be together 15,120 arrangements.

What is a distinct letter?

A distinct object in a set is an object or subset of objects that is unlike any other object in a set. A set may contain more than one distinct object. For example, in the word mathematics, the set of letters is: a, a, c, e, h, i, m, m, s, t, t.

How many different ways can you arrange a five letter word?

This is simply 5! =120 different ways.