A game is played with a six sided, regularly numbered fair die. A player starts with a number equal to 0.1n, where n is an integer between 1 and 6 inclusive. On each of 20 subsequent rolls, if the number rolled times 0.1 is greater than or equal to the players current number, the players current number is incremented by 0.1; if the number rolled times 0.1 is less than the player's current number and is odd, the players number is decremented bu 0.1; if the number rolled times 0.1 is less than the player's current number and is even, the players number is unaffected. If 55% of the die rolls in a particular game are even, which of the following is a possible final value of that game,
i. 0.8
ii. 0.5
iii. 0.1
A. i only
B. i and ii only
C. i and iii only
D. ii and iii only
E. i, ii and iii
The OA is D.
I need help to solve this PS question. Please, can any expert assist me with it? Thanks.
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A game is played with a six sided, regularly numbered...
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