10-13-2009, 05:01 PM | #81 |
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Re: Solve this equation for me
Wait, why would they ask you that at a JOB INTERVIEW???
Unless you're like applying for cashier then that'd be understandable.
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10-13-2009, 05:02 PM | #82 |
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Re: Solve this equation for me
Oops, didn't see the part that I had only two glass balls >_>
brb, trying to solve again.. |
10-13-2009, 05:04 PM | #83 |
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Re: Solve this equation for me
Interviews for top trading firms and banks are extremely competitive -- you need to be very, very good with numbers. There's a reason why they pay so well, lol.
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10-13-2009, 05:05 PM | #84 |
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Re: Solve this equation for me
Just show them your transcript and you're good to go.
Sounds sketchy but it works, people are suckers for high GPA. I can get work almost anywhere with my grades but then again that wouldn't be fair for all the other employers...
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10-13-2009, 05:06 PM | #85 |
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Re: Solve this equation for me
Transcript by only itself won't do the trick. I have GPA of 4.0 and still failed some interviews for summer internship..
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10-13-2009, 05:06 PM | #86 |
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Re: Solve this equation for me
Hell if anyone can answer that in there head in about 15 minutes, should be able to work wherever the hell they want. Not really. But lets go with that for now
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10-13-2009, 05:07 PM | #87 |
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Re: Solve this equation for me
You also need to be fluent and confident in the way you speak, the tone of your voice, and how you present yourself.
Leonid, it is possible. Just be cocky.
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10-13-2009, 05:08 PM | #88 |
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Re: Solve this equation for me
Another question given in an interview (a bit easier, also a favorite question of mine... simple and yet teaches a lot about expectation):
I have a game where you can roll a die and receive, in dollars, what you roll (rolling a 1 means you get $1, 2 you get $2, etc). However, assuming you are risk-neutral (e.g. equally sensitive to a gain of X versus a loss of X), and assuming there is a fee to play this game, what is the maximum fee you should be willing to pay to play this game? What about with two dice? You roll the first one and can either accept it and get paid what you rolled, or you can discard it and take whatever you roll on the second die. How much would you be willing to pay for THIS game? Three dice? N dice?
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10-13-2009, 05:08 PM | #89 |
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Re: Solve this equation for me
@GG_Guru That's not how the interviews for technical jobs work
Last edited by leonid; 10-13-2009 at 05:14 PM.. |
10-13-2009, 05:09 PM | #90 |
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Re: Solve this equation for me
Believe me, GPA is NOT enough at some places. Again, many firms are extremely, extremely competitive. Like, Goldman Sachs will probably not even look at your resume unless you're at least a 3.7 at an Ivy or a 4.0 at a non-Ivy, and even then you need to get their questions right and still have a smooth interview/discussion. People with 4.0's get rejected all the time.
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10-13-2009, 05:09 PM | #91 |
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Re: Solve this equation for me
Im only a senoir in high school. Im not worried about interviews yet. But i really dont look forward to writing resumes. They look like there a hastle to do.
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10-13-2009, 05:09 PM | #92 |
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Re: Solve this equation for me
Dude you got a 4.0 GPA...who doesn't want to hire a smartass?
I definitely would. Hell that'd be my first choice.
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10-13-2009, 05:10 PM | #93 |
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Re: Solve this equation for me
Not all 4.0 students are created equal. It'll only help get your foot in the door. If you fail the interview, the number becomes a bit meaningless.
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10-13-2009, 05:14 PM | #94 |
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Re: Solve this equation for me
Hey, MrRubix should come up with a really hard algebra 2 problem and see if we can solve it. Like the hardest problem you can think of
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10-13-2009, 05:14 PM | #95 |
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Re: Solve this equation for me
How about this method:
Drop the ball from floor 50. If it breaks, start from floor 1 all the way up to floor 49. If it doesn't break, drop it from floor 75. If it breaks, start from floor 51 all the way up to floor 74. If it doesn't break here either, drop it from floor 88, and so on.. Expected value of maximum number of drops is roughly 50/2 + 25/4 + 13/8 + 7/16 + 4/32 + 2/64 + 1/128 Last edited by leonid; 10-13-2009 at 05:17 PM.. |
10-13-2009, 05:15 PM | #96 |
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Re: Solve this equation for me
But there's less chance of you failing if you actually know what you're doing which I doubt you don't because hey, you have A's all across a paper right? And the fact that you deem it as a worthless piece of paper is just ridiculous...but in reality it's probably the only ace up your sleeve and the only chance of ever scoring a job out in the real world, at least, that's what I've been taught.
I'm going to make some burgers. I'm ****ing starving.
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10-13-2009, 05:19 PM | #97 | |
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Re: Solve this equation for me
Quote:
Hell, I'll give you a better (but incorrect) answer. Say you choose some interval, 10, to use your first sphere. That is, drop at 10, then 20, then 30, etc. If it breaks at 50, say, then use the second sphere and start dropping from 41-49, and you will get the floor that way. So under worst case scenario, you drop the first sphere 10 times to reach floor 100 and then need to drop the second sphere 9 times (91-99), for a minimum of 10+9 = 19... but again, you can do better than this.
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10-13-2009, 05:23 PM | #98 | |
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Re: Solve this equation for me
Quote:
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10-13-2009, 05:29 PM | #99 |
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Re: Solve this equation for me
Ooooh, I got a really hard one for you, Leonid. This one took me all day to solve:
I have a standard 52-card deck. If I draw a red card, you earn $1. If I draw a black card, you lose $1. Drawn cards are not reinserted into the deck, and you can stop any time. Develop an optimal stopping rule to maximize your expected earnings from this game, and then, what is your expected payout under your stopping rule? For clarification: You should never have negative earnings, since drawing all cards will ensure +26 - 26 = 0 = no net gain or loss.
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10-13-2009, 05:37 PM | #100 |
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Re: Solve this equation for me
Solve this equation for me thread = DOMINATED
Byeeee.
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