The time required to assemble an electronic component is normally distributed, with a mean andstandard deviation of 17 minutes (µ) and 3.2 minutes (σ) respectively.  a) Find the probability that a particular assembly takes between 10 and 20 minutes.  b) The fastest 1% of workers to assemble their component, receive a prize.What is the time to beat, for a worker to receive a prize?  c) The person assembling the components works for 7 hours each day. Find the probability that theywill be able to assemble 25 electric compnents in a normal day. That is, find the probability that thetotal time to assemble 25 components is less than 7 hours.Hint: Find the average number of minutes per co

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The time required to assemble an electronic component is normally distributed, with a mean andstandard deviation of 17 minutes (µ) and 3.2 minutes (σ) respectively. 

a) Find the probability that a particular assembly takes between 10 and 20 minutes. 

b) The fastest 1% of workers to assemble their component, receive a prize.What is the time to beat, for a worker to receive a prize? 

c) The person assembling the components works for 7 hours each day. Find the probability that theywill be able to assemble 25 electric compnents in a normal day. That is, find the probability that thetotal time to assemble 25 components is less than 7 hours.Hint: Find the average number of minutes per component.

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