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Solution Find all the possible scenarios where vowels come together and subtract it from the total words possibleThe word LETTER has 6 alphabets of which 2 are repeated twice.The total number of 6 letter words =6!2!2!=6×5×4×3×22×2=180 wordsThere are 2 vowels in the word LETTER, that is, (EE).If EE are assumed to be together they can be arranged in 5!2! ways.So, the words where vowels are together are 5!2!=1202=60 Thus, the total number of words where vowels are not together=180-60=120Hence, there are 120 words formed from the word LETTER where no vowels are together.
This preview shows page 1 out of 1 page. 1. Find the number of words, with or without meaning, thatcan be formed with the letters of the word ‘CHAIR’.2. Find the number of words, with or without meaning, thatcan be formed with the letters of the word ‘INDIA’.3. Find the number of words, with or without meaning, thatcan be formed with the letters of the word ‘SWIMMING?4.How many different words can be formed with the lettersof the word ‘SUPER’ such that the vowels always cometogether?5.Find the number of different words that can be formedwith the letters of the word ‘BUTTER’ so that the vowels are End of preview. Want to read the entire page? Upload your study docs or become a Course Hero member to access this document Solution : (i) The given word 'AGAIN' consists of 5 letters, out of which there are 2 A's and the rest are all distinct.<br> Hence, the number of words formed by using all the letters of the given word =`(5!)/(2!)`=60. <br> (ii) When the letters of the word 'AGAIN' are listed in a dictionary, the first word would be AAGIN. <br> Starting with A and arranging the remaining 4 letters A, G, I, N, we oibtain 4 ! words, i.e., 24 words. <br> The 25th word would be GAAIN, which starts with G.<br> Now, starting wilth G arrange the remaining 4 letters AAIN,(in which A occurs 2 times and the rest are different) in all possible ways.<br> Number of such arrangements =`(4!)/(2!)`=12. <br> Thus, we obtain 12 new words. <br> The 37th word would be IAAGN, which starts with I. Now, starting with I and arranging the remaining 4 letters, <br> AAGN, we get `(4!)/(2!)`=12 words. <br> The 49th word would be NAAGI and hence the 50th word is NAAIG.  Find the number of words, with or without meaning, that can be formed with the letters of the word ‘CHAIR’.This is a List of Available Answers Options :
The best answer is C. 120. Reported from teachers around the world. The correct answer to ❝Find the number of words, with or without meaning, that can be formed with the letters of the word ‘CHAIR’.❞ question is C. 120. What is tt.dhafi.link Site?Dhafi Quiz 2 Is an online learning educational site to provide assistance and insight to students who are in the learning stage. they will be able to easily find answers to questions at school.We strive to publish Encyclopedia quizzes that are useful for students. All facilities here are 100% Free. Hopefully, Our site can be very useful for you. Thank you for visiting. answered Permutation Find the number of words ,with or without meaning,that can be formed with the letters of the word “CHAIR”.Advertisement Advertisement BenjaminNotFound BenjaminNotFound Solution: 'CHAIR' contains 5 letters. Therefore, the number of words that can be formed with these 5 letters = 5! = 5*4*3*2*1 = 120. Advertisement Advertisement New questions in Math1. (12+3) -7=N 2. 4 (6+ 8) =N 3. 25+ 5+9 =N 4. (18-4) + (5+3) 5. (6+3) + (10x 3) 2 Mang David is an office clerk who earns P7680 a month. How much money will he earn in 36 months? Find the missing term of the arithmetic sequence _,6_,22_, Write all numbers greater than 5 000 but less than 7 000 that are divisible by 9 and 12. help po math lng please Two congruent angles have the same angle measure. Using Law of Detachement, is it possible to say the angles have the same measure ? 1. During community quarantine, Peter saved Php 20 on Monday, Php 25 on Tuesday, Php 30 on Wednesday, and so on... COMPLETE ANSWER THE ANSWER TO THE QUESTION IS I'M GOING TO VOTE BRAINLIEST PLSSS GIVE THE SOLUTIONDirection: Perform the indicated operations. Fill in … the box at the bottom of the sheet with the letters that match the answer to crack the code Where do penguins go swimming? COMPLETE ANSWER THE ANSWER TO THE QUESTION IS I'M GOING TO VOTE BRAINLIEST PLSSS GIVE THE SOLUTIONDirection: Evaluates functions. Fill in the lines at … the bottom of the sheet with the letters that match the answer to crack the code . STEP 2 Determine what is asked for. STEP 3 Compute the answer Previous Next Advertisement What is an example of a permutation?A permutation is an arrangement of objects in a definite order. The members or elements of sets are arranged here in a sequence or linear order. For example, the permutation of set A={1,6} is 2, such as {1,6}, {6,1}. What is the number of possible words that can be made using the word quiz such that the vowels never come together?Therefore, the number of words can be made using vowels together = 3! * 2! = 12 ways. Hence, the number of words can be made such that vowels never come together = 24 – 12 = 12 ways. ... Discuss it.. What does 10p5 mean Quizizz?116280. 120 seconds. Q. What does 10P5 mean? Permutations with 5 choices and 10 positions. What is the number of possible words that can be made using the word Easyquiz such that the vowels always come together *?What is the number of possible words that can be made using the word "EASYQUIZ" such that thevowels always come together? A. 120.
How many ways a 6 member team can be formed having 3 men and 3 ladies from a group of 6 men and 7 ladies?How many ways a 6 member team can be formed having 3 men and 3 ladies from a group of 6 men and 7 ladies? Explanation: We have to pick 3 men from 6 available men and 3 ladies from 7 available ladies. Required number of ways = 6C3 * 7C3 = 20 * 35 = 700.
How many ways can the letters of the word corporation be arranged?∴ Required number of ways = (2520 x 20) = 50400.
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