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Aubree Jones
on Oct 20, 2024

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A penny is tossed.We observe whether it lands heads up or tails up.Suppose the penny is a fair coin;that is,the probability of heads is one-half and the probability of tails is one-half.What does this mean?

A) Every occurrence of a head must be balanced by a tail in one of the next two or three tosses.
B) If the coin is tossed many,many times,the proportion of tosses that land heads will be approximately one-half,and this proportion will tend to get closer and closer to one-half as the number of tosses increases.
C) Regardless of the number of flips,one-half will be heads and one-half tails.
D) All of the above

Fair Coin

A theoretical or ideal coin for which the probability of landing heads or tails is exactly equal, used in probability theory.

  • Absorb the core principles of probability and their function in demonstrating the likelihood of different outcomes.
  • Acknowledge the role of numerous repetitions in accurately determining probabilistic outcomes.
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Bubakarry FadikaOct 26, 2024
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