Ladies and Gentlemen, We have a KNOCKOUT!!Might want to get your GED before lecturing people about math, champ.
P (A or B) = P(A) + P(B) - P(A and B)
P (A and B) = P(A) * P(B)
P (A and B) = 40% * 20% = 8%
P (A or B) = 40% + 20% - 8% = 52%
Therefore, based on 40% odds for Florida and 20% odds against Oregon, the odds of winning at least one between the two would be 52%. Not that it matters since this isn't some mathematical theorem we're trying to prove and we're just having a casual conversation about the odds.
But ... ya know ... next time you want to call someone out on their math, you probably should make sure that you have some clue what you're talking about and that the other party doesn't have a PhD in a math related field.
Just some food for thought, slugger. Might come in handy when you give incorrect change at your next shift at Mickey D's.
Might want to get your GED before lecturing people about math, champ.
P (A or B) = P(A) + P(B) - P(A and B)
P (A and B) = P(A) * P(B)
P (A and B) = 40% * 20% = 8%
P (A or B) = 40% + 20% - 8% = 52%
Therefore, based on 40% odds for Florida and 20% odds against Oregon, the odds of winning at least one between the two would be 52%. Not that it matters since this isn't some mathematical theorem we're trying to prove and we're just having a casual conversation about the odds.
But ... ya know ... next time you want to call someone out on their math, you probably should make sure that you have some clue what you're talking about and that the other party doesn't have a PhD in a math related field.
Just some food for thought, slugger. Might come in handy when you give incorrect change at your next shift at Mickey D's.
Might want to get your GED before lecturing people about math, champ.
P (A or B) = P(A) + P(B) - P(A and B)
P (A and B) = P(A) * P(B)
P (A and B) = 40% * 20% = 8%
P (A or B) = 40% + 20% - 8% = 52%
Therefore, based on 40% odds for Florida and 20% odds against Oregon, the odds of winning at least one between the two would be 52%. Not that it matters since this isn't some mathematical theorem we're trying to prove and we're just having a casual conversation about the odds.
But ... ya know ... next time you want to call someone out on their math, you probably should make sure that you have some clue what you're talking about and that the other party doesn't have a PhD in a math related field.
Just some food for thought, slugger. Might come in handy when you give incorrect change at your next shift at Mickey D's.
32.33%...repeating of course
Might want to get your GED before lecturing people about math, champ.
P (A or B) = P(A) + P(B) - P(A and B)
P (A and B) = P(A) * P(B)
P (A and B) = 40% * 20% = 8%
P (A or B) = 40% + 20% - 8% = 52%
Therefore, based on 40% odds for Florida and 20% odds against Oregon, the odds of winning at least one between the two would be 52%. Not that it matters since this isn't some mathematical theorem we're trying to prove and we're just having a casual conversation about the odds.
But ... ya know ... next time you want to call someone out on their math, you probably should make sure that you have some clue what you're talking about and that the other party doesn't have a PhD in a math related field.
Just some food for thought, slugger. Might come in handy when you give incorrect change at your next shift at Mickey D's.
Might want to get your GED before lecturing people about math, champ.
P (A or B) = P(A) + P(B) - P(A and B)
P (A and B) = P(A) * P(B)
P (A and B) = 40% * 20% = 8%
P (A or B) = 40% + 20% - 8% = 52%
Therefore, based on 40% odds for Florida and 20% odds against Oregon, the odds of winning at least one between the two would be 52%. Not that it matters since this isn't some mathematical theorem we're trying to prove and we're just having a casual conversation about the odds.
But ... ya know ... next time you want to call someone out on their math, you probably should make sure that you have some clue what you're talking about and that the other party doesn't have a PhD in a math related field.
Just some food for thought, slugger. Might come in handy when you give incorrect change at your next shift at Mickey D's.
I noticed you schooled me and realized the error in my judgement. I was reading the question wrong. When I saw your low percentage I read your post as if you were saying, "I don't think we will beat Oregon. I don't think we will beat Florida. I do think we'll beat one of them."
You were saying there's a 50% chance of beating ONE of them. I was thinking you were saying we'd win 50% of those two. Again, my mistake. I took a shot at your intelligence because of my ignorance of the question. My apologies.
In fact, I'm digging through my tote of shoes looking for my boots... I'll let you know what they taste like.
:hi:[/QUOTE
I've got to give you credit, you take a beat down with class!