What’s the correct answer for this question?

Option B is correct

Step-by-step explanation:

Given the rolling a fair six-sided die once.

The probability of the event A "rolling a 5" is P(A) = 1/6

(There is only a number 5 out of 6 numbers of a die)

The probability of the event B "rolling an odd number" is P(B) = 3/6

(There are 3 odd numbers out of 6 numbers of a die including 1, 3, and 5)

The probability of the event that is "rolling a 5" and "rolling an odd number" is P(A⋂B) = 1/6

(There is only a number satisfying the above event, that is number 5)

If the two events A and B are independent, we will have:

P(A) x P(B) = P(A⋂B)

Now, we check:

(1/6) x (3/6) = (1/6) <=> 1/12 = 1/6 (invalid)

=> A and B are not independent

=> A and B are dependent => Option C and D are incorrect

As the correct formula of conditional probability in case that two events are independent (P(A) = P(A|B) or P(B) = P(B|A)) => Option A is incorrect

=> Only option B is correct

I hope this helps!

you cant answer this dummy

step-by-step explanation:

ruth is 6 years old

step-by-step explanation:

6 + 24 = 30,   so 6/30 = .2  

if you do 1/5 it also equals .2, so that is the answer.