Let's denote the total time required to complete the game as \( T \) minutes. According to the problem, you have completed a certain fraction of the game in 23 minutes.
Assuming you have completed \( x \) percent of the game in 23 minutes, we can express this as a fraction:
\[ \frac{x}{100} = \frac{23}{T} \]
From this equation, we can solve for \( T \):
- Rearranging gives us:
\[ x \cdot T = 2300 \]
- Then, we can isolate \( T \):
\[ T = \frac{2300}{x} \]
Now the total time \( T \) to complete the game depends on what fraction \( x \) is.
If we assume the game is 100% complete, then \( x = 100 \):
\[ T = \frac{2300}{100} = 23 \]
In this specific concrete case, if you have completed 100% of the game:
If \( x \) is specified (e.g., the game is completed, let's say you have completed 25% of the game):
- \( T = \frac{2300}{25} = 92 \)
Hence, if you completed \( x \)% of the game in 23 minutes, you can determine how long the entire game will take by substituting the value of \( x \).
To summarize, the total time \( T \) can be calculated by knowing the percentage \( x \) of the game completed so far.