To solve for the value of \( x \), we start with the given information:
- \( A = 33 \)
- \( B = 20x + 20 \)
- \( C = 45 \)
From the given equation \( B = 20x + 20A \), we can substitute \( A \):
\[ B = 20x + 20(33) \] \[ B = 20x + 660 \]
Now we have two expressions for \( B \):
- \( B = 20x + 20 \)
- \( B = 20x + 660 \)
Since both expressions equal \( B \), we can set them equal to each other:
\[ 20x + 20 = 20x + 660 \]
Now, we want to simplify this equation. First, we subtract \( 20x \) from both sides:
\[ 20 = 660 \]
This is a contradiction, indicating that the assumption made or the values provided do not allow for a consistent solution for \( x \).
Please verify the values or equations provided. If there are additional details or constraints, let me know!