Three players, A, B and C, toss a coin cyclically in that order (that A, B, C, A, B, C, A, B, . . . . . . . . .)till a head shows. Let be the probability that the coin shows a head. Let α, β and γ be, respectively, the probabilities that A, B and C gets the first head. Prove that β = (1 – p) α. Determine α, β and γ (in terms of p)
Three players, A, B and C, toss a coin cyclically in that order (that A, B, C, A, B, C, A, B, . . . . . . . . .)
till a head shows. Let be the probability that the coin shows a head. Let α, β and γ be, respectively, the probabilities that A, B and C gets the first head. Prove that β = (1 – p) α. Determine α, β and γ (in terms of p)