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What is ttttt?

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Anonymous

12y ago
Updated: 8/20/2019

I LOve d-i-c-k-s

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12y ago

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What is the probability of tossing a coin 5 times and getting all tails?

The probability of tossing a coin 5 times and getting all tails is:P(TTTTT) = (1/2)5 = 0.03125 ≈ 3.13%


How many possible outcomes are there if you flip a penny 5 times?

If you disregard the sequence of outcomes, there are 6 possible outcomes: 0H 5T 1H 4T 2H 3T 3H 2T 4H 1T and 5H 0T If not, there are 25 = 32 outcomes: TTTTT, TTTTH, TTTHT etc.


What are the possible outcomes of tossing a coin 5 times?

There are 32 possible outcomes. HHHHH, HHHHT, HHHTH, HHTHH, HTHHH, THHHH, HHHTT, HHTHT, HHTTH, HTHHT, HTHTH, HTTHH, THHHT, THHTH, THTHH, TTHHH, HHTTT, HTHTT, HTTHT, HTTTH, THHTT, THTHT, THTTH, TTHHT, TTHTH, TTTHH, HTTTT, THTTT, TTHTT, TTTHT, TTTTH, TTTTT.


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himanshu tkfkk.. of advandsib.k.d fj,kgs d' f j jurjfd j jjfjfpggjogullrrhog tgoyuot tot yoyoty oto t otto t t o otrrrrrrr oootgt t t t t t yy y s r ttttt t tr er r rt r rd rt rt rt r ty ytu rr rtggs


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How do you find the sample space of tossing a coin 5 times?

You think of each toss as having heads or tails, so there are two choices. If you toss the coin twice you have 4 choices HH, TT, HT and TH. The number of different coin tosses is 2n ordered tosses and n+1 unordered. For example in two tosses, 22=4 ordered tosses if HT is different than TH and if HT is the same as TH then we have 2+1=3 different possible tosses. So using this if we toss a coin 5 times and order does not matter, there are 6 different possibilities. These are HHHHH, TTTTT, HTTTT, HHTTT, HHHTT, HHHHT,HHHHH. If order matters, there are 25=32 different possible ways to toss a coin 5 times. For example, HHHHT is different than THHHH. I will not write them all out, but you can do it easily by starting with HHHHH and changing each H to a T then two H to T and then 3, etc.


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