I'm having trouble wrapping my head around this. A number is selected randomly from 1 to 20 inclusive.
Ok. What does independence mean in this situation in simple English. I know P(E)=10/20, P(F)=9/20, and P(E and F) will be 5/20. Therefore P(E and F) does not equal to P(E) and P(F) so they aren't independent. Ok. If event F is changed to choosing a number 12 or less. P(E)=10/20, P(F)=12/20, and P(E and F)=6/20. So these events are independent now because P(E and F)=P(E) * P(F)? What does it mean when these two events are dependent or independent? My simple understanding was that independence occurs when one event does not affect another.
Get Access to Additional eMath Resources Register and become a verified teacher for greater access. Already have an account? Log in Middle School / Math / Algebraemathinstruction Feb 27, 2017 7685 views Algebra In this lesson, we look at what makes two events independent of each other and how this relates to conditional probability. Remove Ads |