Rolling blackouts have become a way of life in many major cities around the world. With electrical demand far outstripping production, grid operators have come to rely on this systematic means of keping the distribution system from experiencing complete failure. In one city, the blackout schedule has esch region without power on average. 2.5 hours per day. The standard deviation of blackout times in this ciry in 0.31 hour. A local hospital in the area purchases a generator that will provide power to nonessential vystema for 3.5 hours. If the blackout times follow a normal distribution, what percentage of time will the borpital find itself without power to these nonessential systems? 99.94% 1.000% 0.06% O 3.23%

MATLAB: An Introduction with Applications
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Rolling blackouts have become a way of life in mainy major cities around the world. With electrical demand
far outstripping production, grid operators have come to rely on this systematic means of keeping the
distribution system from experiencing complete failure. In one city, the blackout schedule has esch region
without power on average. 2.5 hours per day. The standard deviation of blackout times in this ciry in 0.31
hour. A local hospital in the area purchases a generator that will provide power to nonessential systema for
3.5 hours. If the blackout times follow a normal distribution. what percentage of time will the borpital find
itself without power to these nonessential systems?
99.94%
1.000%
0.06%
3.23%
Transcribed Image Text:Rolling blackouts have become a way of life in mainy major cities around the world. With electrical demand far outstripping production, grid operators have come to rely on this systematic means of keeping the distribution system from experiencing complete failure. In one city, the blackout schedule has esch region without power on average. 2.5 hours per day. The standard deviation of blackout times in this ciry in 0.31 hour. A local hospital in the area purchases a generator that will provide power to nonessential systema for 3.5 hours. If the blackout times follow a normal distribution. what percentage of time will the borpital find itself without power to these nonessential systems? 99.94% 1.000% 0.06% 3.23%
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