Epitech Project, MATHS 202
Suject: Steven is a suit-seller in Mississippi.Once a year, he gets rid of his unsold stock, selling separately jackets and trousers, at $10, $20, $30, $40 and $50.He’d like to know how much each piece of clothing is likely to yield (expected value and variance).
Steven gave his statistician friend a mission: to deduce from his past results the probability to sell a $xjacket and$ytrousers together. It appears that the probability is always written(a−x)(b−y)(5a−150)(5b−150)(aandbbeing integers greaterthan 50, depending on the economic climate).
Let’s callX,YandZ, respectively, the random variables that represent ’the price of a sold jacket’, ’the price of soldtrousers’ and ’the price of a sold suit’. Given the values ofaandb, your software must print: •an array summing up the joint law of (X,Y), and the marginal laws of X and Y, •an array summing up the law of Z, •expected values and variances of X, Y and Z.
Usage: ./202unsold a b
a is a constant computed from the past results b is a constant computed from the past results
Example:
