-Use the data in Table 3 to solve the following: The probability expressed by $P(S \cup W)$ equals
A) $\frac{85}{100}$.
B) $\frac{20}{100}$.
C) $\frac{20}{45}$.
D) $\frac{40}{60}$.

Question

-Use the data in Table 3 to solve the following: The probability expressed by $P(S \cup W)$ equals
A) $\frac{85}{100}$. 
B) $\frac{20}{100}$. 
C) $\frac{20}{45}$. 
D) $\frac{40}{60}$.

Quizplus · Accepted Answer

$P(S \cup W)$ represents the probability of either event S occurring, event W occurring, or both. Without the specific data from Table 3, the correct answer cannot be determined directly from the question. However, assuming choice A is correct, it suggests that the combined probability of S and W occurring is 85 out of 100, which typically means that the events together cover 85% of the total outcomes.

-Use the Data in Table 3 to Solve the Following P(S∪W)P(S \cup W)P(S∪W)

-Use the Data in Table 3 to Solve the Following $P(S \cup W)$