Questions: Delta G - Delta G^circ = Delta G^circ + R T ln Q - Delta G^circ
This results in:
(Delta G - Delta G^circ) = R T ln Q
Step Two Multiply both sides of the equation by the same expression:
times(Delta G - Delta G^circ) =
times R T ln Q
Drag and drop your selection from the following list to complete the answer:
-RT, 1/(RT) RT, -1/(RT)
Transcript text: \[
\Delta G-\Delta G^{\circ}=\Delta G^{\circ}+R T \ln Q-\Delta G^{\circ}
\]
This results in:
\[
\left(\Delta G-\Delta G^{\circ}\right)=R T \ln Q
\]
Step Two
Multiply both sides of the equation by the same expression:
\[
\times\left(\Delta G-\Delta G^{\circ}\right)=
\]
\[
\times R T \ln Q
\]
Drag and drop your selection from the following list to complete the answer:
\begin{tabular}{|l|l|l|}
\hline$-R T$ & $\frac{1}{R T} \quad R T$ & $-\frac{1}{R T}$ \\
\hline
\end{tabular}
Solution
Solution Steps
Step 1: Given Equation
We start with the given equation:
\[
\Delta G - \Delta G^{\circ} = R T \ln Q
\]
Step 2: Multiply Both Sides by the Same Expression
We need to multiply both sides of the equation by the same expression. The goal is to isolate a specific term or simplify the equation further.
Step 3: Choose the Correct Expression
From the given options, we need to select the expression that will be multiplied on both sides of the equation. The options are:
\(-R T\)
\(\frac{1}{R T}\)
\(R T\)
\(-\frac{1}{R T}\)
To isolate \(\ln Q\), we should multiply both sides by \(\frac{1}{R T}\).