Topic: Anybody Out Here Good At Math? | |
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I am currently taking grade 12 collage apprenticeship math. And right now we are talking about The Normal Distribution and the Regression line of Best Fit. It is this whole bell curve thing. Does anybody no anything about this stuff? If so PLEASE I am begging you HELP! One day in this class is like one week. I have a test tomorrow and we just got this yesterday.
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Yea...what's the specific question? |
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Yes, but don't want to add up now! Good luck
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You obviously have internet access - look it up.
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One of the questions is
The usable lifetimes of 10,000 AA batteries are normally distributed with a mean life time of 25 hours and a standard deviation of 2 hours. a) Determine the lifetimes that are within 1.2 and 3 standard deviations of the mean. b) What percent of the batteries have a usable lifetime in each range? i) 23 hours and 27 hours? Ii) 29 and 31 hours? iii) 19 and 27 hours? |
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Tic, I have looked it up, I just can not seem to get the grasp of it so I am asking for help like anybody else would.
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You must have formulas to plug these numbers into, don't you? |
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We are supposed to use a bell curve.
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oh crap!!!!! Tell your teacher that you will never have to use this crap in your life and to stick it up his azzzzzzzzzzz!!!!!
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dude what the hell i just graduated college and never had a question that hard
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www ask jeeves
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You've gotta plot these on a graph, don't you? |
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Yes.
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You got email. |
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Wow I need to go back to school...
Sorry can't help you... |
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If anyone cares to know the answer, I think this is it. If I am wrong, let me know!
To answer part (a), for any normal distribution 68.2% fall within the 1 std deviation, 95.4 within 2 and 99.7 within 3. For part (b), (i) is the same as 1 std deviation. (ii) will be half of values within (3 std dev - 2 std dev), ie 2.15% and (iii) will be half of values with in 3 std devs + half of values with in 1, ie 83.95% |
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WHY ARE WE DOING MATH?!
when I came here, I was specifically told: NO MATH |
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The answers to part a are given in part b, but this is where they came from:
1 standard deviation 25-2(1)=23 25+2(1)=27 2 standard deviations 25-2(2)=21 25+2(2)=29 3 standard deviations 25-3(2)=19 25+3(2)=31 For part b, it depends on your text book and teacher, in my classes, 68% fell within 1 standard deviation, 95% fell within 2 standard deviations, and virtually all (98+%) fell within 3 standard deviations. |
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