Determine the probability of event $$ E $$ if the odds for (i.e., in favor of) $$ E $$ are 23 to 12. Note:For any final answer that has up to four decimal places, enter your answer without rounding the number. For any answers with more than four decimal values, round your final answer to four decimal places.

Question

UpStudy AI · Accepted Answer

The odds in favor of an event $$ E $$ are given as 23 to 12. This means that for every 23 occurrences of $$ E $$, there are 12 occurrences of not $$ E $$. The total number of occurrences is $$ 23 + 12 = 35 $$.
The probability $$ P(E) $$ can be calculated using the formula:

$$
P(E) = \frac{\text{Number of favorable outcomes}}{\text{Total number of outcomes}} = \frac{23}{35}
$$
Calculate the value by following steps:
- step0: Calculate:
  $$\frac{23}{35}$$
The decimal representation of $$ \frac{23}{35} $$ is approximately $$ 0.6571428571428571 $$.
Rounding to four decimal places, the probability of event $$ E $$ is $$ 0.6571 $$.

Determine the probability of event if the odds for (i.e., in favor of) are 23 to
12.
Note:For any final answer that has up to four decimal places, enter your answer without rounding
the number. For any answers with more than four decimal values, round your final answer to four
decimal places.

Solución de inteligencia artificial de Upstudy

Responder

Solución

Bonus Knowledge

preguntas relacionadas

Latest Probability Questions

Determine the probability of event if the odds for (i.e., in favor of) are 23 to 12. Note:For any final answer that has up to four decimal places, enter your answer without rounding the number. For any answers with more than four decimal values, round your final answer to four decimal places.