4. In 2010, your company paid overtime wages or hired temporary help during 32 weeks of the year. Overtime was paid for 26 weeks and temporary help was hired for 15 weeks. If at year's end an auditor checks your accounting records and randomly selects one week to check the company's payroll, what is the probability that the auditor will select a week in which you paid overtime wages and hired temporary help? (Note: there are 52 weeks in a year)

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Please answer questions 4&5
4. In 2010, your company paid overtime wages or hired temporary help during 32 weeks of the year.
Overtime was paid for 26 weeks and temporary help was hired for 15 weeks. If at year's end an auditor
checks your accounting records and randomly selects one week to check the company's payroll, what
is the probability that the auditor will select a week in which you paid overtime wages and hired
temporary help? (Note: there are 52 weeks in a year)
5. The quality control inspector for a computer company either accepts or rejects shipments of
microprocessors as a result of testing a sample of the items in a shipment. The inspector's previous
performance indicates that she has
• Accepted 98% and rejected 2% of all shipments that turned out to be good
• Accepted 94% of all shipments even though 5% of the shipments are known to be inferior.
a) Find the probability that a good shipment is rejected.
b) Find the probability that an inferior shipment is accepted.
Transcribed Image Text:4. In 2010, your company paid overtime wages or hired temporary help during 32 weeks of the year. Overtime was paid for 26 weeks and temporary help was hired for 15 weeks. If at year's end an auditor checks your accounting records and randomly selects one week to check the company's payroll, what is the probability that the auditor will select a week in which you paid overtime wages and hired temporary help? (Note: there are 52 weeks in a year) 5. The quality control inspector for a computer company either accepts or rejects shipments of microprocessors as a result of testing a sample of the items in a shipment. The inspector's previous performance indicates that she has • Accepted 98% and rejected 2% of all shipments that turned out to be good • Accepted 94% of all shipments even though 5% of the shipments are known to be inferior. a) Find the probability that a good shipment is rejected. b) Find the probability that an inferior shipment is accepted.
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