A carnival game uses two spinners. The first spinner has eight equal-sized sections, three of which are orange. The second spinn
er has three equal-sized sections, one of which is orange. The player spins each spinner, and wins if both spinners stop in an orange section. The game operator notices that no one wants to play the game. He is told by the carnival owner to fix the spinners so that more than half of each spinner is orange, but in such a way as to give the game operator the advantage over the player. Which of the following is the best action for the game operator to take? A.) Change three of the non-orange sections on the first spinner to orange and leave the second spinner as is.
B.) Change one of the non-orange sections on the first spinner to orange and change one of the non-orange sections on the second spinner to orange.
C.) Change two of the non-orange sections on the first spinner to orange and change one of the non-orange sections on the second spinner to orange.
D.) Change three of the non-orange sections on the first spinner to orange and change one of the non-orange sections on the second spinner to orange.
C, details that help readers visualize the settings better. A wouldn't work because it doesn't help the setting, B doesn't help the setting either and D would only add more confusion so UT would have to be C by process of elimination.
