Describing data

What the problems look like

A few statements from this skill. Answers, hints and worked solutions live in the practice session.

1. Warm-up

   The probability that event $A$ occurs is $P(A) = \dfrac{3}{11}$. Use the complement rule to find $P(A^{c})$, the probability that $A$ does not occur. Give your answer as a reduced fraction.

2. Warm-up

   The probability that event $A$ occurs is $P(A) = \dfrac{1}{12}$. Use the complement rule to find $P(A^{c})$, the probability that $A$ does not occur. Give your answer as a reduced fraction.

3. Warm-up

   The probability that event $A$ occurs is $P(A) = \dfrac{4}{11}$. Use the complement rule to find $P(A^{c})$, the probability that $A$ does not occur. Give your answer as a reduced fraction.

Problems shown under their original terms: Generated (template, solver-computed).