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	<title>Comments on: What percentage of the original power is lost help please?</title>
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		<title>By: Physics Master</title>
		<link>http://www.renewable-energy-at-home.com/uncategorized/what-percentage-of-the-original-power-is-lost-help-please/comment-page-1#comment-713</link>
		<dc:creator>Physics Master</dc:creator>
		<pubDate>Thu, 07 May 2009 12:58:59 +0000</pubDate>
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		<description>That is some kinda tricky but we are gonna work it out
Thermal power consumed by the transmission line due to its resistance:
P(c)=RI^2
Where P(c) is power consumed
I= produced power divided by produced voltage: I=P/V
(1) In the case before voltage was raised
I=P/V=7000/100=70 A
Thermal power consumed in this case:
P(c)=RI^2=0.6*(70)^2=2940 Watt
Lost power percentage=2940/7000= 42.0%

(2) In the case after voltage has been raised:
P=IV(produced power)
When P is constant then we have
IV=constant ⇒ I1V1=I2V2 ⇒ I2/I1=V1/V2
I2/I1=100/100K=1/1000

And since the lost power percentage is directly proportional to (I^2)
then the ratio between the lost power after and before the voltage raising is equal to (I2/I1)^2 =(1/1000)^2=1/10^6

In math language: P(c)2/P(c)1=(I2/I1)^2=1/10^6
This implies that: P(c)2=P(c)1/10^6
then lost power percentage after voltage raising = 42/10^6 = 42*10^-6%

The second part can be obtained the same way the first part was done as follows:

I=P/V=7000/100000=0.07A
P(c)=RI^2=0.6*(0.07)^2= 0.00294 watt

Lost power percentage in this case=0.00294/7000=42*10^-6%

Comments:
1- This problem would be a little bit more complicated but even more realistic if the efficiency of the transformer was considered.
2- One should differentiate between Power produced and Power consumed (big difference).&lt;br&gt;&lt;b&gt;References : &lt;/b&gt;&lt;br&gt;</description>
		<content:encoded><![CDATA[<p>That is some kinda tricky but we are gonna work it out<br />
Thermal power consumed by the transmission line due to its resistance:<br />
P(c)=RI^2<br />
Where P(c) is power consumed<br />
I= produced power divided by produced voltage: I=P/V<br />
(1) In the case before voltage was raised<br />
I=P/V=7000/100=70 A<br />
Thermal power consumed in this case:<br />
P(c)=RI^2=0.6*(70)^2=2940 Watt<br />
Lost power percentage=2940/7000= 42.0%</p>
<p>(2) In the case after voltage has been raised:<br />
P=IV(produced power)<br />
When P is constant then we have<br />
IV=constant ⇒ I1V1=I2V2 ⇒ I2/I1=V1/V2<br />
I2/I1=100/100K=1/1000</p>
<p>And since the lost power percentage is directly proportional to (I^2)<br />
then the ratio between the lost power after and before the voltage raising is equal to (I2/I1)^2 =(1/1000)^2=1/10^6</p>
<p>In math language: P(c)2/P(c)1=(I2/I1)^2=1/10^6<br />
This implies that: P(c)2=P(c)1/10^6<br />
then lost power percentage after voltage raising = 42/10^6 = 42*10^-6%</p>
<p>The second part can be obtained the same way the first part was done as follows:</p>
<p>I=P/V=7000/100000=0.07A<br />
P(c)=RI^2=0.6*(0.07)^2= 0.00294 watt</p>
<p>Lost power percentage in this case=0.00294/7000=42*10^-6%</p>
<p>Comments:<br />
1- This problem would be a little bit more complicated but even more realistic if the efficiency of the transformer was considered.<br />
2- One should differentiate between Power produced and Power consumed (big difference).<br /><b>References : </b></p>
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