Complete the table.

\begin{tabular}{cl}
0.8 & 0.45 \\
0.1515 & 0.175 \\
[tex][tex]$0.243243 \ldots$[/tex][/tex] & 0.94 \\
[tex][tex]$0.4 \ldots$[/tex][/tex] & [tex][tex]$1.1898 \ldots$[/tex][/tex] \\
1.36 & [tex][tex]$0.88 \ldots$[/tex][/tex] \\
0.6 & 2.4 \\
& 0.52
\end{tabular}



Answer :

The task seems to involve transforming a given set of values, possibly in a table format. Although the direction is somewhat unclear, I'll interpret it as a need to provide explanations or solutions based on the values provided.

The values given are in pairs. I will assume these pairs need some form of transformation or calculation. Let’s walk through the potential operations for each pair of values:

1. [tex]\( (0.8, 0.45) \)[/tex]
- Simplifying or transforming these values might involve basic arithmetic operations or understanding their relationship.

2. [tex]\( (0.1515, 0.175) \)[/tex]
- These could be rounded to fewer decimal places for simplicity, but no specific transformation rule is provided.

3. [tex]\( (0.243243\ldots, 0.94) \)[/tex]
- The value [tex]\(0.243243\ldots\)[/tex] might suggest a repeating decimal, which could be converted to a fraction if needed ([tex]\(\frac{27}{111}\)[/tex] or [tex]\(\frac{3}{11}\)[/tex]). The [tex]\(0.94\)[/tex] is already in decimal form.

4. [tex]\( (0.4\ldots, 1.1898\ldots) \)[/tex]
- Similar to the above, [tex]\(0.4\ldots\)[/tex] could indicate a repeating decimal of [tex]\(0.\overline{4}\)[/tex], which is [tex]\(\frac{4}{9}\)[/tex]. The [tex]\(1.1898\ldots\)[/tex] could be handled similarly.

5. [tex]\( (1.36, 0.88\ldots) \)[/tex]
- [tex]\(1.36\)[/tex] is a straightforward decimal that doesn't appear to repeat; [tex]\(0.88\ldots\)[/tex], or [tex]\(0.\overline{8}\)[/tex], can also be represented as a fraction ([tex]\(\frac{8}{9}\)[/tex]).

6. [tex]\( (0.6, 2.4) \)[/tex]
- These values might suggest a simple multiplication or another relationship, but without a specific transformation rule, they stand as is.

7. [tex]\( (, 0.52) \)[/tex]
- This last pair is incomplete. It could suggest that the first value is missing or needs to be found.

Given this, if these transformations were meant to be fractional representations or some form of arithmetic operation, the explanation would change slightly. In any case, let's treat each as transforming decimals to fractions where applicable and attempt to simplify further without assuming specific guidance.

To further simplify or perform operations, additional context or instructions would be necessary. The provided values are well understood in their current decimal form, and any deeper transformations would need explicit instructions on what mathematical or algebraic operations to perform.

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