Two coins (a one rupee coin and a two rupee c | vedclass

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Question

(A) Since the two coins are distinguishable (a one rupee coin and a two rupee coin),we can denote the outcomes as ordered pairs $(C_1, C_2)$,where $C_

Vedclass · Accepted Answer

$S = \{ HH, HT, TH, TT \}$

Vedclass · Answer

(A) Since the two coins are distinguishable (a one rupee coin and a two rupee coin),we can denote the outcomes as ordered pairs $(C_1, C_2)$,where $C_1$ is the outcome of the one rupee coin and $C_2$ is the outcome of the two rupee coin.Each coin can result in either Head $(H)$ or Tail $(T)$.The possible outcomes are:$1$. Head on both coins: $(H, H) = HH$$2$. Head on the first coin and Tail on the second: $(H, T) = HT$$3$. Tail on the first coin and Head on the second: $(T, H) = TH$$4$. Tail on both coins: $(T, T) = TT$Therefore,the sample space is $S = \{ HH, HT, TH, TT \}$.

Two coins (a one rupee coin and a two rupee coin) are tossed once. Find the sample space.

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