Internal energy

Define A B A\to B as the change in internal energy from A to B.

Find the value of { A E } + { A B } 2 { A C } 2 { C D } 2 { D E } { E F } { F B } \{A\to E \}+ \{ A\to B\} - 2\{A\to C\} - 2\{C\to D\} -2\{D\to E\} - \{E\to F\} -\{F\to B\}

2.156 1.238 1.236 None of these

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1 solution

Trevor Arashiro
Mar 31, 2016

Δ IE = P d V \Delta \text{IE}=\displaystyle \int P~\Bbb{d}V

Δ IE X Y = X Y = X Y P d V \Delta \text{IE}\vert _X^Y=X \to Y=\displaystyle \int_X^Y P~\Bbb{d}V

{ A E } 2 { C D } + { A B } 2 { D E } { F B } + 2 { A C } { E F } \color{#3D99F6}{ \{A\to E \}-2\{C\to D\}}+\color{#D61F06}{ \{ A\to B\} - 2\{D\to E\} -\{F\to B\}} +2\{A\to C\}- \{E\to F\}

0 + 0 + 2 0 0 \color{#3D99F6}{0}+\color{#D61F06}{0}+2\cdot0-0

0 \boxed 0

Not sure if this is completely wrong. May have gottenIE mixed up with something else. Can someone confirm this?

Trevor Arashiro - 5 years, 2 months ago

We can do this geometrically also. We will see that all the forward(+ve) and backward(-ve) steps cancel out. Thus giving a 0. :P

rajdeep das - 4 years, 8 months ago

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