coin could be biased. So p need not be 1/2). If it isS tossed repeatedly, assuming that the outcomes of the tosses are independent, what is the probability that there will be n– 1 tails in succession and the n-th toss will result in heads. ((1 – p)"-'p.) In an experiment one tosses the coin of Problem 3 repeatedly until fingt hood ra Then the Whet gompl

A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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3. When a coin is tossed the probability that it will show heads is p. (The
coin could be biased. So p need not be 1/2). If it is tossed repeatedly,
assuming that the outcomes of the tosses are independent, what is the
probability that there will be n – 1 tails in succession and the n-th toss
will result in heads. ((1 – p)"-'p.)
4. In an experiment one tosses the coin of Problem 3 repeatedly until
the first head shows. Then the experiment stops. What is the sample
space? Verify that the sum of the probabilities of the outcomes is to 1.
( ΗΤΗ, ΤTH, . . .)
Transcribed Image Text:3. When a coin is tossed the probability that it will show heads is p. (The coin could be biased. So p need not be 1/2). If it is tossed repeatedly, assuming that the outcomes of the tosses are independent, what is the probability that there will be n – 1 tails in succession and the n-th toss will result in heads. ((1 – p)"-'p.) 4. In an experiment one tosses the coin of Problem 3 repeatedly until the first head shows. Then the experiment stops. What is the sample space? Verify that the sum of the probabilities of the outcomes is to 1. ( ΗΤΗ, ΤTH, . . .)
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