Probability Questions... A player gets to throw 4 darts at the target shown. Assuming the player will always hit the target, the probability of hitting an odd number three times is ______ times more than the probability of hitting an even number three times.
there are three odd numbers (1,3,5) and two even numbers (2,4) out of 5 total possibilities the probability of hitting one odd number is therefore 3/5 to get three in a row, we just multiply this by itself three times, so P(three odd numbers in a row) = (3/5)(3/5)(3/5) same logic with getting three even numbers in a row P(three even numbers in a row) = (2/5)(2/5)(2/5)
so you would just figure out how many times more (3/5)^3 is compared to (2/5)^3
2.25
i have another question if youd like to help
hm I think i got something slightly different for (3/5)^3 / (2/5)^3
actually hmmm
since the person gets to throw four darts I think the calculation becomes a bit more complex
it was 2.25 apparently on plato
ah I see
if you have another one I'll take a look
even my teacher is having trouble
this is the last question for me to graduate. unless i get it wrong
hmm I really don't feel confident about this solution, my best guess is <XOB = 2 times <QON, personally I'd try to get a second opinion :/ maybe I can ask someone
please do
sure
it was correct
<QON = 55 so 55 * 2 = <XOB <XOB Is 110
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