07-24-2010, 01:14 PM | #23 |
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1. I wouldn't design a bicycle for an amputee cuz i don't want to get sued when they crash and lose another limb.
2. I would eliminate Hawaii since most people don't even know it's a state anyway. 3. If manhole covers were square, they wouldn't fit on the hole. |
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07-24-2010, 01:43 PM | #24 | |
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These questions are meant to test your thought process, and there is no one correct answer to any of them, however some may be considered more correct than others by the interviewer. That said, here are my answers.
What sort of amputee would the bicycle be designed for? Someone who lost a leg? What about an arm, or even half of a leg and an arm? If we assume a leg, was it amputated at the ankle, or above the knee? My point is that the instructions as given aren't thorough enough to complete even the simplest of preliminary designs. The design specification needs to be more specific. Quote:
Because manholes are round. Last edited by radix; 07-24-2010 at 02:03 PM.. |
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07-24-2010, 01:58 PM | #25 |
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Drives: A///MERICAN!!!
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07-24-2010, 02:58 PM | #26 |
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That's a good answer, but a square cover could do the same thing provided the cover's sides were longer than the hypotenuse of the hole. E.g. a 2'x2' manhole would need a cover that whose sides would be no shorter than ~2'10" to insure that it couldn't fall down the hole. Given that, it means that the lip of the manhole would have to be about 5" (maybe 5.5" to provide some more leeway) all around, where as a circular manhole cover only requires about a 1-2" lip. Therefore, the area of steel needed for a square manhole cover to safely cover a 2'x2' manhole cover would be no less than 8'. The area for a circular cover for a manhole two feet in diameter, assuming a one inch lip would be ~3'7" (∏r^2). Assuming both could be fairly easily manufactured, it stands to reason that the underlying reason for the use of a round manhole vs a square one is cost savings.
Last edited by radix; 07-24-2010 at 03:25 PM.. |
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07-24-2010, 06:14 PM | #27 | |
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07-24-2010, 11:30 PM | #28 |
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that would be a moped.
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07-24-2010, 11:51 PM | #29 | |||
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Regardless of what your final answer is, clearly explain what you're thinking and why you're thinking it. Quote:
In the end, as everyone else pointed out, there are several reasons why they are round. Efficiency, ease of use, strength, saftey - all are contributing factors that ultimately lead to the round shape. That is what makes this a decent question for some interviews. It's extremely simple to communicate the question and doesn't require any complex understanding to answer yet there are multiple answers with various shades of correctness. Last edited by lib; 07-25-2010 at 12:26 AM.. |
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07-25-2010, 12:55 AM | #30 |
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i had an interview throw a similar question my way.
He asked me how many golf balls does it take to fill up a school bus. After i took a guess, he asked me how exactly i came up with the number and i explained. So at the end i asked him what was the correct answer and he said he didnt know, it was question aimed at finding out my thought process in terms of solving a problem.
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07-25-2010, 10:55 AM | #31 |
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Thanks everyone for the helpful responses. I will keep them in mind. Not every interview I went asked that kind of tricky questions.
I would not be sure how to answer the golf ball question, though. I understand that there are more than one answer and more correct than others..urggh... |
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07-25-2010, 02:06 PM | #32 | |
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First pass would be to just take a rough guess at the length, width and height of the interior of a school bus. That will give you a volume. Then take a rough guess at the size of a golf-ball. Divide the volume of the bus by the volume of a golf ball (plus a little extra if you want to account for the space between the balls, minus a little extra if you want to account for the seats in the bus) and you're in the ball-park. You don't have to be real close with these, you just have to be able to come up with a reasonable way to solve the problem. The golf-ball one isn't too bad. One of the more interesting ones I've heard was "Estimate the number of gas stations in the United States". There are a couple ways to approaching it but, unlike a lot of these questions, it can be difficult to get a good feeling for whether you're in the ballpark or not. If you want to get a better feel for these there's a book called "Guesstimation" that contains a lot of examples and approaches for solving them. Last edited by lib; 07-25-2010 at 02:51 PM.. |
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07-25-2010, 02:48 PM | #33 | |
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I'd take a similar, but slightly different approach, the only difference is mine is slightly easier to do mathematically, and has a smaller margin of error. 1. Find out the amount of space in the bus in cubic feet, call this x. Vehicle manufacturers often publish this number. 2. Find out how many golf balls will fit in a cubic foot, call this y. 3. Multiply x and y. This way the space between the golf balls becomes less of a factor, because it's factored into determining the value of y. |
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07-25-2010, 03:17 PM | #34 |
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I've never heard of off the wall questions like this...but since I do some of the hiring for my company.... I might have to jump on board with some of these ideas!
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07-25-2010, 04:03 PM | #35 |
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I would probably say something like "hmmm those are interesting questions. Let me ask you this: if a tree falls in the forest and no one is around...at that same time a train is leaving Chicago for Seattle at 80mph and it's 80* outside, does that tree still make a sound?"
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07-25-2010, 08:30 PM | #36 | ||
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Last edited by lib; 07-25-2010 at 08:44 PM.. |
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07-25-2010, 10:05 PM | #37 | |
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07-25-2010, 10:06 PM | #38 | |
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hahahah nice lib, I like 'em... volume of gas ehh, that might be too easy that's simple math most people I know could do in their head ~150k/20-25mpg |
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07-25-2010, 10:21 PM | #39 | |
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07-25-2010, 10:22 PM | #40 | |
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You can still guess the values of x and y, and I think it works well as mental math. If the passenger compartment of a bus is 40 x 10 x 7 ( guess), then you have 2800 cubic feet. If a golf ball is about 2 inches in diameter (guess) then you can fit 216 (6^3) golf balls per cubic foot. So mentally; 216 x 30 = 6480 (step one of shortcut to 28 x 216) 6480 - 432 = 216 x 28 = 6048 (finish shortcut) 6048 .= 00 = 604800 (shortcut to 2800 x 216) All work done in my head and not checked, so it could be wrong. I guess for me visualizing the space in cubic footage makes it easer, and I'd imagine that dealing with feet rather than inches makes the math somewhat easier as the numbers will be smaller. |
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07-25-2010, 10:42 PM | #41 |
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Hmmm, let me try that in my head your way.
6 x 40 = 240 6 x 10 = 60 6 x 7 = 42 60 x 42 = 2520 250 x 24 = 6000 6000 + 48 = 6048 6048 .= 00 = 604800 At least I ended up with the same number. I dunno, they're both about equal in terms of difficulty. For larger values of x and y I might prefer the cubic foot method though. |
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07-25-2010, 11:47 PM | #42 | ||
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OK... enough procrastination... back to work for me! |
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07-26-2010, 01:20 PM | #44 | |
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The US Constitution specifically carves out that DC is not a state, deeming it a federal district. There have for many years been much ado about obtaining statehood for DC. It is the only place in the coterminous United States where US citizens pay taxes and have no voting representation in the federal legislative bodies. The initiatives to provide DC with statehood have been regularly blocked mostly by Republican representatives who know that were DC to gain statehood, there would be two more Democratic senators and at least one more democratic congressperson, for DC is the most Democratic electorate in the nation, having a polity that is highly educated, relatively young, financially well-off, and politically informed. We residents of the District also have among the highest tax rates in the country and one of the higher costs of living as well. That said, we live in the most beautiful city in the United States and we are largely immune to the economic fluctuations that occur outside the federal city. Indeed, even the DC Metro 'burbs are more susceptible to economic variability than is the District.
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