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Jebus I hate stat stuff like that.
If you have a problem based around calculus or multivariate I'm there but I hate those kinds of problems :P
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At some point you realize everyone has a 'best-by' date like milk. Even later you realize that most everyone has already passed theirs. |
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Its pretty easy. I forgot exactly how to do it so. heres it. You have 10 questions you need to get 6 right. So each one has a probability of 20%. So if you take the probability and multiply it by the number of getting 6 right is this
Just seems really low. .2 * .2 *.2 * .2 * .2 * .2= MIght be wrong.. been a few years since I did probability. If you need some integrals though :P
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Weight: 182 Height: 5'10 Bench: 225x4 Squat: 285x8 Dead: 340x6 |
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Quote:
I used this formula for determining the probability of events with a binomial outcome: p(r) = nCr * p^r * q^(n-r) I did this for every possible answer correct above 6 (seeing u could get 6, 7, 8, 9 or all answers to pass the test.) I added the probabilities and got around a .64% chance of passing. This seems high, but im almost 100% sure this is how to solve the problem. Correct me if I am wrong anyone.
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Breathing new life - back into me. Challenging all - powers that be... |
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64 does seem really high and thats a really weird formula. But it sounds better than my answer. I know Im doing it the right way just seems like i missed a step or somthing. Like I said its been awhile for me.
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Weight: 182 Height: 5'10 Bench: 225x4 Squat: 285x8 Dead: 340x6 |
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Well, when I multiply .2 x 6 I get 1.2 and the percent can't be above 100.
The formula I used can be broken down into this: p(r) = nCr * p^r * q^(n-r) ...( ^ means 'raised' to the whatever power) r = the number of events involved ( here I did p(6),p(7) ...p(10) ) nCr = combinations of n, taken r at a time; or how many ways can we end up with r events in n trials nCr = n! / r!(n-r)! p = probability of success q = probability of failure I got a nifty feature on my calculator that did the nCr part quick for me, i didnt have to use the n!/r!(n-r)! formula everytime. I don't know, we'll see tomorrow I guess cause im going to bed. I'll let everyone what the scoop is (if they even care.
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Breathing new life - back into me. Challenging all - powers that be... |
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You must have done it wrong. If theres only a 20% chance to get one question right, theres no way theres a 64% chance to get more than half of them right. Im too tired to work this out, and i suck at probability, but your approach seems wrong.
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I think its pretty simple to do.
.2/6 = .0333333 %3.333 of passing. That is what seemed to make sense to me, but maybe not, i guess we will see when you post the correct answer, be sure to do so.
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Squat - 405 Deadlift - 510 Bench - 315 Total - 1230 |
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My answer was .0063... rounded up was .0064, for some reason I was thinking that it meant 64 percent, DUH its .64 percent of success.
.64% of success is more do-able and that is the answer, confirmed by the teacher and all. For those who care. My approach was right too n there are other ways and formulas to solve the problem. Thanks for everyones input tho. I HATE PROBABILITY!
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Breathing new life - back into me. Challenging all - powers that be... |
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You pass if you get 6, 7, 8, 9, or 10 right.
prob of 6 right = 0.2 ^ 6 = 0.000064 prob of 7 right = 0.2 ^ 7 = 0.0000128 prob of 8 right = 0.2 ^ 8 = 0.00000256 prob of 9 right = 0.2 ^ 9 = 0.000000512 prob of 10 right = 0.2 ^ 10 = 0.0000001024 Add them up, you get the total probability of passing. I get 0.00799% |
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i was hoping the question would have been one on calculus/physics stuff. I suck at stats, well i don't care for it.
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