To solve the equation, let's simplify and reorganize it step-by-step.

The given equation is:

\[ 2 \times 3^x + 3^2 + x = 8192 \times 3^x + 3^2 + c = 819 \]

However, it seems there's an extra part that makes it difficult to interpret, but I'll guide you through assuming there was a typo or formatting issue, likely making it two separate equations. I'll focus on a more interpretable form.

Let's break it down considering it might be two parts or separate conditions.

### Equation 1:
First, interpret the possible separate components:

\[ 2 \times 3^x + 3^2 + x = 8192 \]

1. Simplify \(3^2\):
\[
3^2 = 9
\]

2. Substitute back into the equation:
\[
2 \times 3^x + 9 + x = 8192
\]
3. Isolate the terms with \(3^x\):
\[
2 \times 3^x + x = 8183
\]

This equation becomes a bit challenging to solve algebraically for \(x\) directly. It might involve some numerical solving or graphing to find \(x\).

### Equation 2:
Assuming another potential scenario:

\[ 8192 \times 3^x + 3^2 + c = 819 \]

1. Again, simplify \(3^2\):
\[
3^2 = 9
\]

2. Substitute back into the equation:
\[
8192 \times 3^x + 9 + c = 819
\]

3. Simplify:
\[
8192 \times 3^x + c = 810
\]

To solve the cases above, determine if you need \(\log\), numerical methods, or context assumptions to isolate \(x\).

Based on this setup and interpreting potential formatting issues, review the equations or problems provided for correct formatting, as different approaches are needed based on mathematical expressions intended. Let me know if there’s more context or an additional structure requiring another approach.