When randomly selecting adults, let M denote the event of randomly selecting a male and let B denote the event of randomly selecting someone with blue eyes. What does P (M|B) represent? (A) The probability of getting someone with blue eyes, gven that a male has been selected

(B) The probability of getting a male and getting someone with blue eyes.

(C) The probability of getting a male or getting someone with biue

(D) The probability of getting a male, given that someone with blue ayes has been selected

Is P(M|B) the same as P(B|M)?

(A) No, becase P(BIM) represents the probabity of getting a male, given that someore with blue eyes as been selected(B) No, because P(BIM) represents the probability of getting someone with blue eyes, given that a male has been selected

(C) Yes, because P(BIM) represents the probability of getting a male, given that someone with blue eyes has been selected

(D) Yes, because P(BIM) represen

(D) P (M|B) represents the probability of getting a male, given that someone with blue eyes has been selected.

(B) No, because P(BIM) represents the probability of getting someone with blue eyes, given that a male has been selected.

Step-by-step explanation:

Given that, M denotes the event of randomly selecting a male and B denotes the event of randomly selecting someone with blue eyes.

So, P (M|B) represents the probability of getting a male, given that someone with blue eyes has been selected.

While P(B|M) represents the probability of getting someone with blue eyes, given that a male has been selected, so, P(M|B) and P(B|M) are not the same.

coin flip

non-answer:

choosing

sorry if this isnt what you're looking for i dont really understand the question

10.416 meters per second

step-by-step explanation:

distance=1 00 meters

time= 9.6 seconds in decimal form or 9 3/5 as a mixed number

average speed= 100/9.6

=10.416 meters per second or 10 52/125 as a mixed number.