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03-02-2011, 09:51 PM | #1 |
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IB Job interview ?
Hey guys..im hoping someone here could help me out..ill have an interview in a week or so with an investment bank and they are going to give me a math test ..my buddy said it was basic highschool math...anyone got anything more specific?
thanks in advance
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03-02-2011, 10:00 PM | #2 |
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does your buddy work at that IB?
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03-02-2011, 10:54 PM | #4 |
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S&T
sales assistant to my understanding its a middle-market firm
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03-02-2011, 11:06 PM | #5 | |
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What's your major? I wouldn't expect it to be that hard, they hire people from all different backgrounds, not just finance people. Being willing to bust your ass is much more important than being smart.
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03-02-2011, 11:10 PM | #6 |
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thanks man...my buddy works on their advisory side and said it was basic...
i majored in econ and finance im thinking it will be easy but i cannot afford to mess something like this up.... its just an assistant/associate role but they said within 3 years they expect the candidate to move into an actual equity sales role managing accounts and so-forth
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03-02-2011, 11:25 PM | #7 | |
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Part 1 Part 2
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03-03-2011, 12:41 AM | #8 |
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I have a bit of experience with these interviews. One time I was about five minutes into a second round interview and out of nowhere, the recruiter asks me what is "ten over five-factorial." My dumb ass tries to do this as fast as possible so I blurt out "1/24" and before I could correct myself (answer was 1/12) she said that was all and they had no more questions. Be careful and take your time as accuracy counts more than speed.
The actual math was never difficult, you just have to know your probability and expected value. Here's a sample of the kinds of questions I have been asked in the first round for S&T positions: "You have a deck of 97 cards, numbered 1-97. The deck is shuffled randomly. Now I propose a game in which you draw five cards from the deck at random. If the cards come up in ascending order, I will pay you $10. Exactly how much are you willing to pay to play this game?" |
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03-03-2011, 11:24 AM | #9 | |
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03-03-2011, 11:35 AM | #10 | |
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03-03-2011, 11:39 AM | #11 |
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also, thanks for the links to the podcast....
i went to their site..plan on spending all day on it..!
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03-03-2011, 11:39 AM | #12 |
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03-03-2011, 06:08 PM | #13 |
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thanks again for the blogs guys
anyone else know of any other sites where I can get info on investment banking? mergersandinquisitions.com is good
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03-03-2011, 06:44 PM | #15 |
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Bimmerpost app cuts off my post when I use the and sign for some reason.
M and I is my go-to resource
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03-04-2011, 01:30 PM | #16 | |
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i remember those questions when i did my very first interview at a hedge fund here in chicago... if you want more of those types of practice questions, get the book Heard it on the Street.... its a fun read and has a lot of brain teaser type puzzles
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03-04-2011, 02:44 PM | #17 |
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What's the probability on the 1-97 card question? I'm not the most mathematically inclined person and can't figure out a good way through it. Do you have to treat it like an options pricing model or something?
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03-04-2011, 03:36 PM | #18 | |
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The answer they look for is the ability to make the distinction that the actual numbers on the card do not matter such that their order is unchanged. So there is no difference between 1,2,3,4,5 (from a 5-card deck) and 1,2,3,4,6 (from a 6-card deck). In both instances, the cards are ordered in ascending order (as opposed to sequential order). In other words, you could draw five cards from a 97-card deck: 1,15,23,72,91 and they are still in order. So now you can look back at the original problem with the 97-card deck and draw 5 cards out at random. These 5 cards can now be considered to be a "new" 5-card deck (and the numbers on them don't really matter so long as they are all unique). The probability of drawing 5 cards in ascending order out of any 5-card deck is 1 divided by the total number of possible orders (5! = 120), thus the probability is 1/120. So, if you receive a payout is $10 once out of every 120 draws (on average), then you will want to pay less than $10/120 = $0.08 to play the game each time. No calculator was allowed and I was given a pencil and paper. Last edited by aut0sh0cker; 03-04-2011 at 03:42 PM.. |
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03-04-2011, 03:40 PM | #19 |
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like a phuqing Boss ^^^
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