You and I will play a game. I lay out N coins of different denominations (i.e. nickels, dimes, quarters, pennies) in a straight line across the table. We each take turns choosing one coin from either side of the line - meaning, you can only choose one of the end coins. We keep picking coins until none are left. The winner is the person whose sum of coins is the greatest. I let you decide if you go first or second. Do you wish to go first or second? And what is your strategy?
odes, stochastic process, Markov chain, MCMC
Explore a tree using an algorithm
Estimate how many schools in the city. Some common sorting algorithms using Java.
Introduce yourself and walk through your thoughts on your bets
You roll three dice, remove any pair duplicates and get paid the final sum. How much would you pay for a call option with strike $14
From the behavioural interview: What are three qualities a quantitative researcher needs to have?
Played a bracket trading game for the interview. You have prices for teams and probabilities of winning, with only eventual champions having a payout. Asked to place bets on teams across bracket stages.
how do you work and hande your duty
-brainteasers: you have a 6l bottle and a 4l bottle, how do you do to get 5l? -probability: in a tennis match, you and your opponent are tied with 30 points, you have a probability 0.6 of making a point and the opponent 0.4, what is your probability of winning? And how much it'll change if we make the probabilities 0.9/0.1? -mental math: 2/17 with 4 decimal digits, multiplication of 3 digits numbers
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