Respuesta :
each flipping is independent, and the probability of getting a head per flipping is 1/2, so the probability of getting 11 heads in a row is (1/2)^11=1/2048.
Interpret (not sure what your instructor wants, but this is how I would interpret it): when a coin is flipped 11 times, there are 2048 outcomes, only one of the outcomes is 11 heads in a row.
Interpret (not sure what your instructor wants, but this is how I would interpret it): when a coin is flipped 11 times, there are 2048 outcomes, only one of the outcomes is 11 heads in a row.
The probability for obtaining the eleven heads is 0.00049.
Given that,
- There are eleven heads in a row.
Based on the above information, as we know that
The probability of obtaining the head is [tex]\frac{1}{2}[/tex]
Now
The probability for obtaining the 11 heads in the case when the coin is flipped is
[tex]= (\frac{1}{2})^{11}[/tex]
= 0.00049
Therefore we can conclude that the probability for obtaining the eleven heads is 0.00049.
Learn more: brainly.com/question/11234923
