3.89 Ambulance response time. Geographical Analysis (Jan. 2010) presented a study of Emergency Medical Services (EMS) ability to meet the demand for an ambulance. In one example, the researchers presented the follow- ing scenario. An ambulance station has one vehicle and two demand locations, A and B. The probability that the ambulance can travel to a location in under eight minutes is .58 for location A and .42 for location B. The probability that the ambulance is busy at any point in time is .3.

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3.89 how do I solve for it?

3.89 Ambulance response time. Geographical Analysis (Jan.
2010) presented a study of Emergency Medical Services
(EMS) ability to meet the demand for an ambulance.
In one example, the researchers presented the follow-
ing scenario. An ambulance station has one vehicle and
two demand locations, A and B. The probability that
the ambulance can travel to a location in under eight
minutes is .58 for location A and .42 for location B. The
probability that the ambulance is busy at any point in
time is .3.
Transcribed Image Text:3.89 Ambulance response time. Geographical Analysis (Jan. 2010) presented a study of Emergency Medical Services (EMS) ability to meet the demand for an ambulance. In one example, the researchers presented the follow- ing scenario. An ambulance station has one vehicle and two demand locations, A and B. The probability that the ambulance can travel to a location in under eight minutes is .58 for location A and .42 for location B. The probability that the ambulance is busy at any point in time is .3.
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