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If all permutations of the letters of the word AGAIN are arranged in the order as in a dictionary. What is the 49th word?

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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In how many ways 3 mathematics books, 4 history books, 3 chemistry books and 2 biology books can be arranged on a shelf so that all books of the same subjects are together.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Suppose m men and n women are to be seated in a row so that no two women sit together. If m > n, show that the number of ways in which they can be seated is `(m!(m + 1)!)/((m - n + 1)1)`

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Three married couples are to be seated in a row having six seats in a cinema hall. If spouses are to be seated next to each other, in how many ways can they be seated? Find also the number of ways of their seating if all the ladies sit together.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Find the number of permutations of n different things taken r at a time such that two specific things occur together.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Ten different letters of alphabet are given. Words with five letters are formed from these given letters. Then the number of words which have atleast one letter repeated is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The number of signals that can be sent by 6 flags of different colours taking one or more at a time is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Find the number of permutations of n distinct things taken r together, in which 3 particular things must occur together.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Find the number of different words that can be formed from the letters of the word ‘TRIANGLE’ so that no vowels are together

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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There are 10 persons named P1, P2, P3, ... P10. Out of 10 persons, 5 persons are to be arranged in a line such that in each arrangement P1 must occur whereas P4 and P5 do not occur. Find the number of such possible arrangements.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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In a certain city, all telephone numbers have six digits, the first two digits always being 41 or 42 or 46 or 62 or 64. How many telephone numbers have all six digits distinct?

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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A five-digit number divisible by 3 is to be formed using the numbers 0, 1, 2, 3, 4 and 5 without repetitions. The total number of ways this can be done is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The number of 5-digit telephone numbers having atleast one of their digits repeated is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The total number of 9 digit numbers which have all different digits is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The number of words which can be formed out of the letters of the word ARTICLE, so that vowels occupy the even place is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The number of permutations of n different objects, taken r at a line, when repetitions are allowed, is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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The number of different words that can be formed from the letters of the word INTERMEDIATE such that two vowels never come together is ______.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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In the permutations of n things, r taken together, the number of permutations in which m particular things occur together is `""^(n - m)"P"_(r - m) xx ""^r"P"_m`.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Five boys and five girls form a line. Find the number of ways of making the seating arrangement under the following condition:

C1 C2
(a) Boys and girls alternate: (i) 5! × 6!
(b) No two girls sit together : (ii) 10! – 5! 6!
(c) All the girls sit together (iii) (5!)2 + (5!)2
(d) All the girls are never together : (iv) 2! 5! 5!
[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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Using the digits 1, 2, 3, 4, 5, 6, 7, a number of 4 different digits is formed. Find

C1 C2
(a) How many numbers are formed? (i) 840
(b) How many number are exactly divisible by 2? (i) 200
(c) How many numbers are exactly divisible by 25? (iii) 360
(d) How many of these are exactly divisible by 4? (iv) 40
[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
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