#Probability
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I need to see the original text.
huh😭
...the original text. Of the question.
Harry and Larry and Carry take turns tossing a coin with harry going first, larry going second. The first to toss a head wins. What is the probability that carry wins?
Harry has got drunk and now he has a 4/5 chance of actually making a toss. If he dosen't the turn passes to Larry
What is the probability that Carry wins now?
this is what i was sent
@unreal valley
"was sent"?
a friend sent this ques
idk where he got this from
are u still not able to get the question
U need to make a geometric series
Of cases where carry wins
And there probabilities
yes i made 5 cases
it's an infinite series
U need to use a/1-r
I'm lazy to make it for u though it's a bit more complex
- Harry tosses and wins
- Harry doesn't tosses and it gets passed to Larry and he wins
- It gets passed to larry but carry wins
- Harry does a toss but larry wins
- Harry does a toss but carry wins
then I calculated them individually using the a/1-r formula
yes and i added too
P(a)+p(b)+p(c)...
U have to make just one function and use the formula not multiple
how
Let's take an example
A simpler one
A and B take turns tosing a coin
First to head wine
Wins
A GOES first
Now tell me probability of A@carmine obsidian
of A winning
H
TTH
1/2/1-1/4
= 2/3?
isn't that how i did it
no i took them all I just wrote the first two XD
Uhh
The answer of this one was 6/11 lol
Idk what's wrong here
But this is the method yes
uh
Ah okay it's 2/3
Maybe that was sm other ques
So yeah this ques is similar to that
yeah
Just find the ratio
but how do we make different cases in this one
It's just that A' probability isnt 1/2 but 9/10
A' means A complement
Wait no
6/10 yeah
Caus he needs to throw a toss and get head to win
Subtract that from 1
And u get A complement
Also multiply B's failing chances
That's your common ratio
@carmine obsidian
🧐
how is it 9/10
i mean how 6/10
What's the probability he gets a head
1/2
Minus that from one
6/10 of not getting a head
BUT
won't it go like
H + TTTH + TTTTTTH
Again
YES IT would
and for each toss he would have a 4/5 chance
But don't forget in A's case heads and not heads isn't equally likely
4/5H + (4/5)² TTTH + (4/5)³ TTTTTTH + ...
why are u cubing it
Ohhhh
4/5 stays
each time he makes a toss
Yeah so for each time it stays 4/5
but isn't he the no of tosses he is making increase
4/5H ~> one toss only + (4/5)² TTTH ~> two toss + (4/5)³ TTTTTTH ~> three tosses + ...
bruh if u toss a head in first try are u gonna have a 1/4fh chance of tossing it in second try
no no but
It's the same thing here
The chances of him tossing don't change
Just take 4/5 and solve u will get correct answer
alrightttt
mhm
xd
xd
okay
@carmine obsidian
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