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Are they independent or dependent events?

2007-09-26 05:19:09 · 5 answers · asked by gakyuzzz 1 in Education & Reference Homework Help

Is there a mathematical proof?

2007-09-28 10:30:18 · update #1

5 answers

Let's say event A is "It's raining," B is "I put on shoes," and C is "I eat lunch."

Since we know that A and B are independent, we know that me putting on shoes has nothing to do with the rain. We also know that eating lunch has no cause/effect relationship with the rain. We have no way of knowing, though, whether putting on shoes is related to eating lunch. Maybe I only eat lunch with shoes on (dependent events) or maybe they have nothing to do with each other (independent.)

2007-09-26 05:30:54 · answer #1 · answered by Jen O 2 · 0 0

Cannot say

Example:
Event A: Occurance of the full moon
Event B: Rise in price of oil
Event C: Rise in price of gasoline

A and B are independent, A and C are independent, but C is dependent on B

Alternatively, if events A and B are as before but event C is now the collapse of some dam, then A is independent of B and C, and also B and C are also independent

2007-09-26 05:21:58 · answer #2 · answered by dogsafire 7 · 1 0

We don't know. They may be dependent or they may not be. Look at it this way: they may actually be the same event going by two different names, we don't know. All we know is that A is independent of them.

2007-09-26 05:26:47 · answer #3 · answered by Gary B 5 · 1 0

P(A) P(B) = P(A ? B) via independence P(A U B) * P(A' ? B') = P(A U B) (a million - P(A U B)) P(A happens or B happens yet not the two A and B) = P(A U B) - P(A ? B) is this authentic: P(A U B) - P(A U B)^2 <= P(A U B) - P(A ? B) ? P(A U B)^2 >= P(A ? B) ? At this factor i don't think of it is authentic yet, yet then i will use independence P(A U B)^2 >= P(A) P(B) ? Now i think of it is authentic because of the fact i comprehend P(A U B) >= P(A) and P(A U B) >= P(B). consequently P(A U B)^2 >= P(A) P(B).

2016-12-28 04:01:30 · answer #4 · answered by ? 3 · 0 0

Choose a card from a deck.
A = the card is black
B = the card is a King
C= the card is a Jack

A and B as well as A and C are independent but B and C dependent

Choose one card from each of 3 decks

A = card from first deck is red
B = card from second deck s red
C card from third deck is red

Any two of these are independent

So, you can't tell

2007-09-26 05:27:24 · answer #5 · answered by hayharbr 7 · 0 0

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