In a particular roulette game, there's a 1/36 chance of winning. In a single day, a gambler plays 100 rounds and wins in 7 of them. You think the gambler may
be cheating. If you were to test this theory, what would be an acceptable null
hypothesis?
A. If the gambler is cheating, he'd win more than 1 out of every 36 rounds.
B. The P-value is .0217.
C. He's cheating, as evidenced by the P-value.
D. Everyone wins at their own game.
E. The gambler wins about 1 out of every 36 rounds; the wins are due to chance alone.