Question

The number of different arrangements that begin
with the letter R of the word WORLD are​

Answer 1

ANSWER

There are 5 vowels in the given word I,N,D,E,P,E,N,D,E,N,C,E

4E ′ s and I s

They have occur together we treat them as single object

We treat EEEEI as a single object.

So our letters become

EEEEIND ,PNDNC

We arrange them now

Arranging 5 vowels:

Since vowels are coming together, they can be

EEEEIIEEEEEEIEE

and so on.

In EEEEI there are 4E

Since letter are repeating, we use the fomula=n!/p¹!p²!p³

Total letter=n=5

As 4E are there,p 1 =4

Total arrangements=5!/4!

Arranging remaining letters

Numbers we need to arrange=7+1=8

Since letter are repeating, we use this formula=n¹!/p¹!p²!p³

Total letters=n=8

As 3N,2D

⇒p 1

=3,p 2=2

Total arrangements= 3!2!/8!

=8×7×6×5×2×5=16800

Answer 2

Answer:

thanks for the free point BTW I don't know the correct answer of this