How do you solve for P in $u = F (\frac{P}{T} - E)$ $u=F(P/T-E)$ ?

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How do you solve for P in $u = F (\frac{P}{T} - E)$ $u=F(P/T-E)$ ?

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Answer 1 · 2018-05-04T18:34:31

$T \cdot (\frac{u}{F} + E) = P$ $T * (u/F+E)=P$

Explanation:

$u = F (\frac{P}{T} - E) ∣ : F for F \neq 0$ $u=F(P/T-E)|:F " for F"ne0$
$\frac{u}{F} = \frac{P}{T} - E ∣ + E$ $u/F=P/T-E|+E$
$\frac{u}{F} + E = \frac{P}{T} ∣ \cdot T$ $u/F+E=P/T| * T$
$T \cdot (\frac{u}{F} + E) = P$ $T * (u/F+E)=P$

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How do you solve for P in $u = F (\frac{P}{T} - E)$ $u=F(P/T-E)$ ?

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