@Shuaib:  **What is the probability that you toss *next time, heads turns up
***.
Aseem



On Mon, Aug 8, 2011 at 1:19 AM, Shuaib Khan <aries.shu...@gmail.com> wrote:

>
>
> On Mon, Aug 8, 2011 at 12:47 AM, aseem garg <ase.as...@gmail.com> wrote:
>
>> Think it like this. I have tossed a coin 5 times and it showed heads all
>> the times. What is the probabilty of it shoing a HEADS now?
>> Aseem
>>
>
> Well you are thinking about it the wrong way. Question asks that what is
> the probability that heads will show up the first five times, plus a sixth
> time. Not just the sixth time. The first five times head showing up is part
> of the question.
>
>
>
>>
>>
>>
>> On Mon, Aug 8, 2011 at 1:12 AM, Shuaib Khan <aries.shu...@gmail.com>wrote:
>>
>>>
>>>
>>> On Mon, Aug 8, 2011 at 12:40 AM, Puneet Gautam 
>>> <puneet.nsi...@gmail.com>wrote:
>>>
>>>> Sixth toss is independent of previous tosses and dependent only on
>>>> coin selection...!
>>>>
>>>> 1/5 + 4/5(1/2)= 3/5
>>>>
>>>> is the correct answer....
>>>>
>>>> we want to calc. probability of getting heads the sixth time only....
>>>> even if it would have been 100 th time...3/5 would be the answer
>>>> only..
>>>>
>>>>
>>> It is not independent. Re read the question. The first five times, it HAS
>>> to be heads.
>>>
>>>>
>>>> On 8/8/11, Prakash D <cegprak...@gmail.com> wrote:
>>>> > 1.) coin is fair
>>>> > 2.) coin is unfair
>>>> >
>>>> > P(head) for unfair coin= 1/5 * 1= 1/5
>>>> > P(head) for fair coin= 4/5* 1/2 = 2/5
>>>> >
>>>> >
>>>> > the probability at any instant that the tossed coin is a head is 3/5
>>>> >
>>>> > 17/80 is the probability to get head at all the six times.
>>>> >
>>>> > the soln. for this problem will be 3/5
>>>> >
>>>> > On Mon, Aug 8, 2011 at 12:45 AM, aseem garg <ase.as...@gmail.com>
>>>> wrote:
>>>> >
>>>> >> If the coin is unbiased then probability of heads: 1/2 irrespective
>>>> of
>>>> >> whether it is first time or nth time. So answer should be 3/5.
>>>> >> Aseem
>>>> >>
>>>> >>
>>>> >>
>>>> >> On Mon, Aug 8, 2011 at 12:39 AM, saurabh chhabra
>>>> >> <saurabh131...@gmail.com>wrote:
>>>> >>
>>>> >>> Even u dont get why u people are gettin 17/80...the probability that
>>>> >>> it will be a head 6th time will be same as the frst time...so it
>>>> shud
>>>> >>> be 3/5...
>>>> >>>
>>>> >>> On Aug 7, 11:05 pm, Kunal Yadav <kunalyada...@gmail.com> wrote:
>>>> >>> > @algo: We can get head in two cases:-
>>>> >>> >
>>>> >>> > 1.) coin is biases
>>>> >>> > 2.) coin is not biased
>>>> >>> >
>>>> >>> > P(head) for biased= 1/5 *1*1*1*1*1*1= 1/5
>>>> >>> > P(head) for unbiased= 4/5*(1/2)^6
>>>> >>> > hence combined probability is what nitish has already mentioned.
>>>> Hope
>>>> >>> you
>>>> >>> > get the point.
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> >
>>>> >>> > On Sun, Aug 7, 2011 at 11:29 PM, Algo Lover <
>>>> algolear...@gmail.com>
>>>> >>> wrote:
>>>> >>> > > Can anyone explain the approach how to solve this .
>>>> >>> > > I think all tosses are independent so it should be 3/5. why is
>>>> this
>>>> >>> in-
>>>> >>> > > correct
>>>> >>> >
>>>> >>> > > On Aug 7, 10:55 pm, saurabh chhabra <saurabh131...@gmail.com>
>>>> wrote:
>>>> >>> > > > sry...its wrong
>>>> >>> >
>>>> >>> > > > On Aug 7, 10:34 pm, Algo Lover <algolear...@gmail.com> wrote:
>>>> >>> >
>>>> >>> > > > > A bag contains 5 coins. Four of them are fair and one has
>>>> heads
>>>> >>> > > > > on
>>>> >>> > > > > both sides. You randomly pulled one coin from the bag and
>>>> tossed
>>>> >>> it 5
>>>> >>> > > > > times, heads turned up all five times. What is the
>>>> probability
>>>> >>> that
>>>> >>> > > > > you toss next time, heads turns up. (All this time you don't
>>>> know
>>>> >>> you
>>>> >>> > > > > were tossing a fair coin or not).
>>>> >>> >
>>>> >>> > > --
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>>>> >>> >
>>>> >>> > --
>>>> >>> > Regards
>>>> >>> > Kunal Yadav
>>>> >>> > (http://algoritmus.in/)
>>>> >>>
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>>>
>>>
>>> --
>>> Shuaib
>>> http://www.bytehood.com
>>> http://twitter.com/ShuaibKhan
>>>
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>
>
>
> --
> Shuaib
> http://www.bytehood.com
> http://twitter.com/ShuaibKhan
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