1. Concrete problem
Suppose a factory manufactures parts on a machine. The diameter of each part depends on the setting of the machine, the better the setting, the closer the diameter of the part is to a d
0
norm; but as the setting cannot be perfect, we never have exactly d
0
. The diameter of each part can be modeled by a random variable X. Furthermore, each manufactured part has an unknown probability θ, but the same for all parts, of being defective, i.e. with a diameter greater than the standard d
0
. This number θ depends on the setting of the machine, the better the setting, the closer θ is to 0; but as the setting cannot be perfect, we never have θ = 0. A certain number n of parts are manufactured to test the setting. The observation consists in measuring the diameter...
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Concrete problem