Consider the experiment in which a coin is to | vedclass

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(A) In the experiment,the coin is tossed until a head $(H)$ appears. If the head appears on the $1^{st}$ toss,the outcome is $H$. If the head appears

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$S = \{ H, TH, TTH, TTTH, TTTTH, \dots \}$

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(A) In the experiment,the coin is tossed until a head $(H)$ appears. If the head appears on the $1^{st}$ toss,the outcome is $H$. If the head appears on the $2^{nd}$ toss,the outcome is $TH$. If the head appears on the $3^{rd}$ toss,the outcome is $TTH$. If the head appears on the $4^{th}$ toss,the outcome is $TTTH$,and so on. Thus,the sample space $S$ is the set of all possible outcomes: $S = \{ H, TH, TTH, TTTH, TTTTH, \dots \}$

Consider the experiment in which a coin is tossed repeatedly until a head comes up. Describe the sample space.

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