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This is a fermi problem that we are suppose to learn how to do estimation with, I am stuck on this one question though.

der of this kW 1000 W 11/kWhr. The Here are sone r i are tome relations and numbers that will help you with the rem One watt
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Answer #1

Let's see first the cost of operating new "ready for use" models.

Total number of Tv sets = 300 million= 300,000,000 = 3 X 108

Now as per the stats available, average american watches TV 35.5 hours per week.

Now let's first calculate the total hours in 1 year - hours

Total hours the TV is On = 35.5 X 52 weeks = 1846 hours. Total time the TV is Off = 8760 - 1846=6914 hours

Electricity consumed by 1 TV per hour is 450 W - 450/1000 = 0.45 KW

So the Electricity consumed by 1 TV in 1 year while it is ON

Now the time for which TV is off is 6914 hours. The electricity consumption during off hours is 40-60 W. Let's take 50 W as average for calculation. 50 W = 50/1000 = 0.05 KW

So electricity consumption for 1 TV in 1 year is

Now the cost of 1 KWhr is $ 0.11

Let's calculate the operating cost while the TV is ON -  

Units while the TV is On is 830.7 KWhr . Thus cost per year for 1 TV is

For 300 million TV it is -

Now lets calculate the cost when TV is OFF is -

cost per year for 1 = TV

For 300 million TV it's -

Thus total operating cost of New model TV per year is 11,406 + 27,411 = $38,817 million

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Calculation of operating cost of running older sets

Number of TV = 300 million

Electricity consumed by 1 TV = 500 W = 0.5 KW

Time for which TV is ON in 1 year = 1846 hours

Thus consumption for 1 TV in 1 year =

Annual Operating cost for this TV is =

So the cost of operating 300 million TV per year will be =

Thus total operating cost of Older sets per year is $ 30,459 million

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Comparing the 2 costs above, we can see that running the Older TV is less expensive than running the new ones

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