Suppose that events $$ E $$ and $$ F $$ are independent, $$ P(E)=0.6 $$, and $$ P(F)=0.8 $$. What is the $$ P(E $$ and $$ F $$ ? ? The probability $$ P(E $$ and $$ F $$ ) is (Type an integer or a decimal.)

Question

UpStudy AI · Accepted Answer

Since events $$ E $$ and $$ F $$ are independent, the probability of both events occurring, denoted as $$ P(E \text{ and } F) $$, can be calculated using the formula:

$$
P(E \text{ and } F) = P(E) \times P(F)
$$

Given that $$ P(E) = 0.6 $$ and $$ P(F) = 0.8 $$, we can substitute these values into the formula:

$$
P(E \text{ and } F) = 0.6 \times 0.8
$$

Calculating this gives:

$$
P(E \text{ and } F) = 0.48
$$

Thus, the probability $$ P(E \text{ and } F) $$ is $$ 0.48 $$.
$$ P(E \text{ and } F) = 0.48 $$

Suppose that events and are independent, , and . What is the and ? ?
The probability and ) is
(Type an integer or a decimal.)

Upstudy AI Solution

Answer

Solution

Mind Expander

Related Questions

Latest Probability Questions

Suppose that events and are independent, , and . What is the and ? ? The probability and ) is (Type an integer or a decimal.)