Question

Find the number of four-letter words that use letters from{A, B, C}in which no three consecutive...

Find the number of four-letter words that use letters from{A, B, C}in which no three consecutive letters are the same.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
a) How many four-letter words can be formed from the letters of the word TAUDRY if...
a) How many four-letter words can be formed from the letters of the word TAUDRY if each letter can only be used one time in a word? Y is NOT considered a vowel in this word. b) How many contain all the vowels? c) How many contain exactly three consonants? d) How many of them begin and end in a consonant? e) How many contain both D and Y?
a) How many four-letter words can be formed from the letters of the word TAUDRY if...
a) How many four-letter words can be formed from the letters of the word TAUDRY if each letter can only be used one time in a word? Y is NOT considered a vowel in this word. b) How many contain the letter Y? c) How many contain all the vowels? d) How many contain exactly three consonants? e) How many of them begin and end in a consonant? f) How. many begin with a D and end in a vowel...
5 -letter "words" are formed using the letters A, B, C, D, E, F, G. How...
5 -letter "words" are formed using the letters A, B, C, D, E, F, G. How many such words are possible for each of the following conditions? a) No condition is imposed.   b) No letter can be repeated in a word. c) Each word must begin with the letter A. d) The letter C must be at the end.   e) The second letter must be a vowel.
a. Find the number of ways to arrange the three letters in the word CAT in...
a. Find the number of ways to arrange the three letters in the word CAT in different two-letter groups where CA is different from AC and there are no repeated letters. b. Three members from the group of 12 on the board of directors at Belford Community Hospital will be selected to go to a convention with all expenses paid. How many different groups of 3 are there?
Suppose the letter A is placed in an empty queue, followed by the letters B and...
Suppose the letter A is placed in an empty queue, followed by the letters B and C, in that order. Then suppose that a letter is removed from the queue and the letters D and E are inserted. List the letters that would be in the queue in the order they would appear from head to tail. If a letter is now removed from the queue, which letter will it be?
How many 55​-letter code words can be formed from the letters U, G, S, E, A...
How many 55​-letter code words can be formed from the letters U, G, S, E, A if no letter is​ repeated? If letters can be​ repeated? If adjacent letters must be​ different?
How many “words” are there of length 4, with distinct letters, from the letters {a, b,...
How many “words” are there of length 4, with distinct letters, from the letters {a, b, c, d, e, f}, in which the letters appear in increasing order alphabetically. A word is any ordering of the six letters, not necessarily an English word.
3. A password is a sequence of letters (a–z) and digits (0–9). Find the number of...
3. A password is a sequence of letters (a–z) and digits (0–9). Find the number of passwords of length 10 under the constraints in (a), (b) or (c) (three separate problems). Express your answer using factorials and integers, products and ratios of them, and/or sums of such things. (a) There are 3 letters and 7 digits, and at most one ‘9’. (b) There are 6 letters and 4 digits, and no digit occurs twice. (c) No letters are used BUT...
1.) How many “words” are there of length 4, with distinct letters, from the letters {a,...
1.) How many “words” are there of length 4, with distinct letters, from the letters {a, b, c, d, e, f}, in which the letters appear in increasing order alphabetically. A word is any ordering of the six letters, not necessarily an English word. 2.) Prove that every graph has an even number of odd nodes.
How many 3 letter words (both nonsense and sensical) may be formed out of the letters...
How many 3 letter words (both nonsense and sensical) may be formed out of the letters of the word 'PROBABILITY'? The choices given are: a. 210 b. 432 c. 552 d. 531 e. 1960