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The given function is \( b(x) = \frac{\sqrt{2 - x}}{x} \). Below the function, a table is shown where values of \( x \) are provided, and corresponding values of \( b(x) \) need to be filled.

To proceed, we can calculate \( b(x) \) for each of the provided values of \( x \).

The values of \( x \) given are:

- \( x = -0.1 \)
- \( x = -0.01 \)
- \( x = -0.001 \)
- \( x = 0.01 \)
- \( x = 0.001 \)

Let's calculate \( b(x) \) for each value of \( x \).

Given the function b(x) = (sqrt(2 - x)) / x, calculate b(x) for the following values of x: -0.1, -0.01, -0.001, 0.01, 0.001.

Learn how to compute the values of b(x) = sqrt(2 - x) / x for given x-values (-0.1, -0.01, -0.001, 0.01, 0.001). This example covers functions with radicals and rational expressions. Ideal for students in Grades 11-12.

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