How many ways can the letters in the word PARALLEL can be arranged?
PARALLEL has 8 letters with one letter appearing 3 times and 1 letter appearing 2 times. The letters can be arranged in 8!/(3!* 2!) = 3360 ways.
How many ways can the letters in the word arrangement be arranged?
There are two r’s, two n’s, two of the vowel that wasn’t chosen to go first, and one each of the other 4 letters (g,m,t, and the other vowel). So there are arrangements of these 10 letters. This works out to arrangements. 2*453,600=907,200 arrangements of the word arrange that begin with a vowel.
How many words can be formed with the letters of the word PARALLEL so that all l/s do not come together?
Hence, the number of words in which all do not come together = 3360-360 = 3000. Q3.
How many different ways the letters of the word algebra can be arranged in a row if a the two A’s are together by the two A’s are not together?
question_answer Answers(1) In a word ALGEBRA have 2 A’s and 5 different letters are there. 1) Two A’s will take 1 unit and 5 letters will take 5 units then total number units = 6. These can be arranged in 6! = 6x5x4x3x2x1 = 720 ways.
How many ways can the letters in the word parallel be arranged if the letters P and R are together?
=3360. Let su assume LLL as 1 letter.
How many different ways can the letters of the word detail?
Total number of ways = (6 x 6) = 36.
How many different ways can the letters?
Now, 5 letters can be arranged in 5! = 120 ways. The vowels (OIA) can be arranged among themselves in 3! = 6 ways….Exercise :: Permutation and Combination – General Questions.
| Number of ways of arranging these letters = | 8! | = 10080. |
|---|---|---|
| (2!)(2!) |
How many words can be formed with the letters of the word university the vowels remaining together?
A total number of arrangements of 7 letters (here all distinct) is 7! And the total number of arrangements of grouped letters (Here U, I, E, I) is . Hence, a total number of words formed during the arrangement of letters of word UNIVERSITY such that all vowels remain together is equals to 60480.
How many words can be formed with the letters of the word Mumbai?
So the total number of words using the letters of MUMBAI such that all the M’s come together are 120. So this is the required answer.
How many different ways can the letters of ALGEBRA?
72 ways
Therefore in 72 ways the letters of the word ‘ALGEBRA’ are arranged without changing the order of vowels and consonants. So, the correct answer is “72 ways”.
How many ways can the letters of the word ALGEBRA be arranged in how many of these arrangements will the two a’s not come together?
= 2520 ways. The required number of arrangements if two A’s are not together = 2520 – 720 = 1800 ways.
How many different ways can the letters of parallel be arranged if the letters of parallel are arranged in a random order what is the probability that the result will be parallel?
There are actually 8! permutations of the letters in “parallel”.