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Mathematics, 31.08.2019 15:50 kaylyns134

Bearco produces alutin (and alloy of aluminium and tin) bearings for truck engines. prior to shaping, ingots
of alutin pass through a rolling mill, where they are reduced to a mean thickness of 3.05 mm , with a
standard deviation of 0.025 mm.
the alutin ingots can be shaped if their thickness is between 2.97 mm and 3.08 mm. these ingots are
described as ā€œin specā€. if they are outside that range they are ā€œout of specā€ and need to be melted down and
recast.
a) assuming that alutin ingot thickness follows a normal distribution, determine the probability that
a randomly selected ingot is suitable to be shaped.
b) bearco needs 48 ingots for a bearing production run. if they roll 50 ingots, determine the
probability that they will have enough ā€œin specā€ ingots for the production run. identify any
assumptions you need to make.
c) (*) if bearco need 300 ā€œin specā€ ingots for a production run, determine the minimum number
that should rolled, such that there is at least a 95% probability that they will have enough.

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