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This observation makes the sample space fairly easy to write out and it also makes the calculation of probabilities fairly simple Note that the probability of any sample point has the factor qp for the sequence TH at the nth toss If the sample point begins with no heads, then its probability has a factor of qn 2 If the sample point begins with H, then its probability has a factor of pqn 3 If the sample point begins with HH, then its probability has a factor of p2 qn 4 This pattern continues until we come to the sample point with n 2 H s followed by TH The probability of this point has a factor of pn 2 Consider the case for n = 5 shown in the sample space above The probabilities of the points add to qp(q3 + pq2 + p2 q + p3 ) This can be recognized as qp(q4 p4 )/(q p) This pattern continues, and by letting X denote the total number of tosses necessary, we nd that P(X = n) = qp(qn 1 pn 1 ) q p for n = 2, 3, 4, asp.net code 128 reader C# Code 128 Reader SDK to read, scan Code 128 in C#.NET class ...
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