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A. consider tossing three coins, one after the other. How many different arrangements are possible? (answer...

A. consider tossing three coins, one after the other. How many different arrangements are possible? (answer 8 for 2^n) but the following I'm unsure about

B. We will call each of the arrangments above a microstate. Arrange the microstates into groups according to the number of heads. We will call these groupings a macrostate.
For example:
HHH (3 heads)
HHT (2 heads)
How many macrostates are possible for three coin tosses?

C. How many microstates correspond to the macrostate of two heads?

D. Suppose you were to toss three coins in a row. What is the probability that two coins land heads up? ​​​​​​​(percentage as decimal)

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Answer #1

A) different arrangements possible are N-2 n number of coins 3 ->N 23 8.0 B) Number of macrostates Nma N(HH). (HHT; HTH; THH).(HTT; TTH: THT). (TTT); which are 4.0 macro states C) Macro state of two heads-(HHT; HTH:THH) which have 3 micro states D) total microstates possible with 2 heads upare =3 total number of micro states possibleN propability of that two coins land heads up P 0.3750

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