Question

Find the number of different distinguishable arrangements that can be formed from the letters in the word APPLICATIONS?

Answer 1

@surjithayer Not sure if I am doing this one right, can you please help?

Answer 2

total no of letters =12
A's=2
P's=2
I's=2
\[No.of words=\frac{ 12! }{ 2!*2!*2! }\]
yes you are doing correct.

Answer 3

=5,98,75,200

Answer 4

Thank you. Can you help with a similar problem? In how many ways can an investor select 5 mutual funds for investment portfolio from a list of 8 funds? I am not sure if this would be 792 or 56? @surjithayer

Answer 5

how you got 792 ?

Answer 6

I'm not sure which formula to use, I got it using this one

Answer 7

8p5=8*7*6*5*4=?

Answer 8

Oh okay I see now, I had the wrong formula here.. thanks!

Answer 9

a survey of 125 students led to the responses: 87 liked chewing gum, 54 liked coffee, and 24 like both. how many liked coffee but not chewing gum?

Do you know what formula for this one?

Answer 10

i am also not sure, i may be wrong ,because i have no book to consult?

Answer 11

Write n(AUB) in place of AUB

Answer 12

only coffee but not gum=54-24=30

Answer 13

i am leaving ,GOOD NIGHT.