Based on your data, what is the experimental probability that the family has two dogs or two cats?
bro this is only 7th grade math how is everyone older than me not getting this wth
I'm just stupid im sorry
No, but I still don't understand this question
experimental probability is the real probability theoretical probability is in theory
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Two dogs 30% two cats: 20% two dogs or two cats 50% is this what it was asking?
well it is the experimental probability based on the data...
Is cat heads or tails?
hold on ill figure it out
I FIGURED IT OUT
Ok so The chance of the family having two dogs is 25% and the chance of the family having two cats is 25% also = 50 total to its equal
That is wrong. It is based off of my own data.
If you need it the other way its 50% for two dogs 50% for two cats
Not guessing, or doing theoretical probability.
I'm not guessing
It has to be based off of my coin flips.
Is there a way for you to check the answer?
Because according to the math i did its right..
It isn't based on what you think it is! It is based off of my data. You have to use my data, as in my coin flips, to figure out the experimental probability of there being two dogs, or two cats...
The chance of the family having to dogs is 26%. And the chance of the family having two cats is 24%
So heads is 12 first 12 + half of the second one is 7 since its split 12+7 then half of 12 is 6 so 12+ 7+ 6 is 25 and you do the same with tails half of 14 is 7 then 12 is 6 so 12+6 then the next one is 12 for it so 7+12+6 is 25 so 25% for both or 25 total or if you need it to be doubled to equal 100 is 50% for both
Did i do the math right or am i stupid?
not right.
yea
i'm just gonna guess and get it wrong this math sucks
https://questioncove.com/updates/55d63e8fe4b05a670c26eba0 This problem was already solved. Please close this question once you have read the answer, thank you🙏.
that doesn't help dude
I ALREADY FLIPPED THE COINS
i want to die
Do you know how to do the math for it and just can't get the answer? Because if you could explain the math to me I could answer it better.
dont say that
@vocaloid
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