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Mathematics 9 Online
OpenStudy (anonymous):

STATISTICS (Is this event: independent, disjoint or dependent)? 3. A = {you are not at home when they call at 11AM} B = {you are employed full time outside the home} - not independent - knowing whether person works outside home has an impact on whether they will be home at 11am, b/c if they do work outside full time, then they cannot be at home at 11am

OpenStudy (anonymous):

The answer are the - points, but I do not understand why.

OpenStudy (unklerhaukus):

the events A and B are related

OpenStudy (amistre64):

A does not imply B, nor does B imply A there might exist a small degree of correlation between A and B, but not a significant one

OpenStudy (amistre64):

pfft, maybe B implys A :)

OpenStudy (amistre64):

but if you have the night shift, then at work at 11am is not a gaurentee

OpenStudy (unklerhaukus):

im sure the correlation is significant

OpenStudy (amistre64):

working full time outside the home is not a guarentee that you are working at 11am.

OpenStudy (unklerhaukus):

its no strict dependency , but the even are not Independent

OpenStudy (unklerhaukus):

events*

OpenStudy (anonymous):

But how do you know that these two events are not disjoint?

OpenStudy (anonymous):

@UnkleRhaukus

OpenStudy (amistre64):

disjoint is defined as: P(AnB) = 0 but there is a chance that A and B overlap ... and therefore "disjoint" is not correct

OpenStudy (anonymous):

suppose they work nights

OpenStudy (amistre64):

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OpenStudy (anonymous):

i would imagine these events are dependent, simply because isomeone who has a full time job outside the house is out of the house for at least 8 hours of the day, and therefore this increases the probability that they will not be home at 11

OpenStudy (anonymous):

So it is possible that you are not at home at 11AM AND you have work full time.

OpenStudy (amistre64):

it is possible yes

OpenStudy (anonymous):

not only possible, i would say even likely

OpenStudy (anonymous):

So to check for disjointedness, you have to ask yourself: is it possible for both the events to happen at the same time.

OpenStudy (anonymous):

To check for independence, you have to ask yourself: does knowing this event happened affect the probability of event B happening?

OpenStudy (anonymous):

If so, then dependent. If not, then independent.

OpenStudy (amistre64):

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