Aptitude - Permutation and Combination - Discussion

Discussion Forum : Permutation and Combination - General Questions (Q.No. 5)
5.
In how many ways can the letters of the word 'LEADER' be arranged?
72
144
360
720
None of these
Answer: Option
Explanation:

The word 'LEADER' contains 6 letters, namely 1L, 2E, 1A, 1D and 1R.

Required number of ways = 6! = 360.
(1!)(2!)(1!)(1!)(1!)

Video Explanation: https://youtu.be/2_2QukHfkYA

Discussion:
84 comments Page 5 of 9.

Veenita said:   1 decade ago
First the word letter it can come in 5 different ways and the word letter have 6 words.

Rohan said:   1 decade ago
It is asking how many way not how many different ways.

So, answer should be 6! = 720.

Vikram said:   1 decade ago
360 is the correct answer because "C" is repeated

6!/2! = 6*5*4*3 = 360.

Ashwini said:   1 decade ago
Hi @Pavithra the word LEADER has repeated letter 'E' twice so 6!/2! = 6*5*4*3 = 360.

Sankari said:   1 decade ago
In how many ways ELECTION can be arranged so that the vowels occupy the odd places.

Prakash said:   9 years ago
Why we use permutation formula in this example?

Is there any way to solve this?

Kelvin esekon said:   10 years ago
The word as 6 letters, the letter e is repeated twice, so:

npr = 6!/2! = 360.

Thokie said:   1 decade ago
There are 9 switches in a fuse box, how many different arrangements are there?

Anil said:   9 years ago
Total letters-6!
And repeated letters 2 so-2!

Then 6!/2! = 360 right answer.

Umakant said:   1 decade ago
In this Method
6*5*4*3*2*1=720
720/2=360

Why divide by 2
Please explain it


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