Which statement is true? a. P(age between 25 and 35 years|hemoglobin level between 9 and 11) ≠ P(age between 25 and 35 years) b. P(hemoglobin level between 9 and 11|age between 25 and 35 years) = P (hemoglobin level between 9 and 11) c. P(hemoglobin level between 9 and 11|age between 25 and 35 years) = P(age between 25 and 35 years) d. P(age between 25 and 35 years|hemoglobin level between 9 and 11) = P(hemoglobin level between 9 and 11|age between 25 and 35 years) e. P(hemoglobin level between 9 and 11) = P(age between 25 and 35 years)
what are your thoughts about it? how do you process the information?
Give me a crash course on how to do the problem, and you'll be my best friend. I simply have no clue what I'm looking at, quite frankly. I understand the calculations of the percentages. I am confused, however, by what the vertical bar means. For the record, I'm aware of my ignorance and embrace it. Haha!
well, the columns have to add up to the total underneath them, the rows add up to the totals to the right of them this is how we fill in the numbers, the rest is just pulling number off the table can you fill in the missing parts of the table?
the vertical bar is a notation for "given this event" P(rain|sunday) reads, the probabilty, that it rains, given that it is a sunday. P(A|B) reads, the probability, that A happens, given that B is occuring.
its calculated as tho the given event is all that we are focused on. the amount of (A) within (B), divided by the totality of (B)
The blanks are 44 and 46; I knew that much based on a previous question. I should have added that beforehand. So to calculate P(age between 25 and 35 years|hemoglobin level between 9 and 11), what exactly do I do?
imagine putting all the people in the event: hemoglobin level between 9 and 11, into a single room. How many people are there in the room?
what is the total of the second row?
147
now, out of those people stuck in that room, how many are between 25 and 35 of age?
128!
no, look at the row and the box that shows the desired subset. |dw:1431900365176:dw|
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