Ok...Now, this is CHEAP

[BeautyQueen]

2 minutes ago, TrollBait said:

younger shriya is not good. especially there's a movie with Tarun where she's CEO in UK/US.. horrible movie.

kriti kharbandha also got crazy hot after she dumped TFI. yay!!!!

our guys are obsessed with chubby girls, with a virgin look. lol. losers.

 good observation skills lol

[Patient31Covid19]

33 minutes ago, Ellen said:

Moorkhuda...this is the  most difficult mathematical problem. If u solved it in 2012, Paul Erdos would meet u personally and give u cash. You might even win a fields medal.  Adi kuda telida? Boothulu kakunda inkemana nerpichara mee school lo? Kanisam Fermat's last theorem anna nerpichara?  Daniki solution undo ledo telsa?inthena nee saduv?

adhi @BeautyQueen status ra @Android_Howle ga aada boothul eda kanapadday niku

[BeautyQueen]

2 minutes ago, Patient31Covid19 said:

adhi @BeautyQueen status ra @Android_Howle ga aada boothul eda kanapadday niku

What is ur problem man??? Stop quoting us if u cannot speak anything nice.. 

[Patient31Covid19]

1 minute ago, BeautyQueen said:

What is ur problem man??? Stop quoting us if u cannot speak anything nice.. 

arey oo @sanjana ni status endhi ra bhai atlundhi Telusukoni em feekthav bhey

[Ellen]

15 minutes ago, Patient31Covid19 said:

adhi @BeautyQueen status ra @Android_Howle ga aada boothul eda kanapadday niku

 

10 minutes ago, Patient31Covid19 said:

arey oo @sanjana ni status endhi ra bhai atlundhi Telusukoni em feekthav bhey

Dear God, what is it like in your funny little brain?  it must be so boring.  

Poni atleast answer me this , this is pretty easy:

For a positive integer nn, let ϕ(n) denote the Euler-Totient Function and p(n) denote the number of primes not exceeding n which do not divide n. Then consider the equivalence relation for which p(n) = ϕ(n) - 1.

For how many values n, does the relation hold?

[BeautyQueen]

Just now, Ellen said:

 

Dear God, what is it like in your funny little brain?  it must be so boring.  

Poni atleast answer me this , this is pretty easy:

For a positive integer nn, let ϕ(n)ϕ(n) denote the Euler-Totient Function and p(n)p(n) denote the number of primes not exceeding nn which do not divide nn. Then consider the equivalence relation for which p(n)p(n) = ϕ(n) - 1ϕ(n)−1.

For how many values nn, does the relation hold?

[chittimallu_14]

6 minutes ago, Ellen said:

 

Dear God, what is it like in your funny little brain?  it must be so boring.  

Poni atleast answer me this , this is pretty easy:

For a positive integer nn, let ϕ(n)ϕ(n) denote the Euler-Totient Function and p(n)p(n) denote the number of primes not exceeding nn which do not divide nn. Then consider the equivalence relation for which p(n)p(n) = ϕ(n) - 1ϕ(n)−1.

For how many values nn, does the relation hold?

32

[BeautyQueen]

[Ellen]

Just now, chittimallu_14 said:

32

Only 10 re. The relation holds true only for the following numbers:

1, 2, 3, 4, 6, 8, 12, 18, 24, and 30

 

[TrollBait]

2 minutes ago, BeautyQueen said:

lol. now when you post it, it is funny

[BeautyQueen]

1 minute ago, TrollBait said:

lol. now when you post it, it is funny

Urike eppude insta lo chusa  so many trolls there on this issue 

[chittimallu_14]

4 minutes ago, Ellen said:

Only 10 re. The relation holds true only for the following numbers:

1, 2, 3, 4, 6, 8, 12, 18, 24, and 30

 

yeah it was a typo... i meant 10 

[TrollBait]

1 minute ago, BeautyQueen said:

Urike eppude insta lo chusa  so many trolls there on this issue 

inthaka mundhu paidithalli posted the same saramsam, but I trolled him.

hehe..

[Ellen]

Just now, chittimallu_14 said:

yeah it was a typo... i meant 10 

ROFL good one

[TrollBait]

@BeautyQueen instagram is borin rey. so so so so so boring.

memes chadivey opika ledhu. all actress pics are boring.