A) Find the made(s) for the given sample data. $$ 66.2568 \cdot 1325295666 $$ (1 point) 25 43.3 66 42.5

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To find the mode of the given sample data, we first need to clarify what the mode is. The mode is the value that appears most frequently in a data set.

However, the expression $$ 66.2568 \cdot 1325295666 $$ seems to be a multiplication of two numbers rather than a list of sample data.

Let's calculate the product of these two numbers first:

$$
66.2568 \cdot 1325295666
$$

I'll perform this calculation to find the result.
Calculate the value by following steps:
- step0: Calculate:
  $$66.2568\times 1325295666$$
- step1: Rewrite the expression:
  $$66.2568\times 1.325296\times 10^{9}$$
- step2: Multiply the numbers:
  $$8.780985\times 10^{10}$$
The product of $$ 66.2568 \cdot 1325295666 $$ is approximately $$ 8.780985 \times 10^{10} $$.

Now, regarding the modes from the options provided (25, 43.3, 66, 42.5), we need to determine if any of these values appear more frequently in a given data set. However, since no specific data set has been provided, we cannot determine the mode from the options.

If you have a specific data set or additional context, please provide that so we can accurately find the mode.
Cannot determine the mode with the given information.

A) Find the made(s) for the given sample data. \( 66.2568 \cdot 1325295666 \) (1 point) 25 43.3 66 42.5

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