Elisabeth is registering for classes. she can choose from six classes for her first period block: math, science, history, literature, art, or health. which of the following best describes a method of assuring that each class has fair chance of being selected for elisabeth's first period block? a. there is no way to assure that each class has a fair chance of being selected for elisabeth's first period block. b. roll an ordinary die. if the die lands on one, register for math. if the die lands on two, register for science. if the die lands on three, register for history. if the die lands on four, register for literature. if the die lands on five, register for art. if the die lands on six, register for health. c. flip a fair coin three times. if the coin lands on heads on the first flip, heads on the second flip, and tails on the third flip, register for math. if the coin lands on heads on the first flip, tails on the second flip, and heads on the third flip, register for science. if the coin lands on tails on the first flip, heads on the second flip, and heads on the third flip, register for history. if the coin lands on tails on the first flip, tails on the second flip, and heads on the third flip, register for literature. if the coin lands on tails on the first flip, heads on the second flip, and tails on the third flip, register for art. if the coin lands on heads on the first flip, tails on the second flip, and tails on the third flip, register for health. if the coin lands on all heads, register for math. if the coin lands on all tails, flip again. d. create a spinner with six regions, which differ in size. color each region a different color: red, green, blue, purple, yellow, and orange. if the spinner lands on red, register for math. if the spinner lands on green, register for science. if the spinner lands on blue, register for history. if the spinner lands on purple, register for literature. if the spinner lands on yellow, register for art. if the spinner lands on orange, register for health.