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🗣 Wd提问: 模块化机房建设内容

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moduleized data center construction内容 refers to the process of building a data center in a modular way、This means that the data center is built using modular components, which can be easily assembled and disassembled、This approach allows for greater flexibility and efficiency in the construction process、Additionally, modular construction can also help to reduce the environmental impact of the data center, as it can be designed to be more energy-efficient and to minimize heat exchange、overall, moduleized data center construction is a green and efficient way to build a data center.

Given the function \( f(x) = \frac{1}{x^2 4} \), determine the vertical asymptotes of the function、To do this, follow these steps:

1、Identify the values of \( x \) that make the denominator zero.
2、Verify that these values also make the numerator non-zero.

To find the vertical asymptotes of the function \( f(x) = \frac{1}{x^2 4} \), we need to determine the values of \( x \) that make the denominator zero, as these values will cause the function to approach infinity or negative infinity.

Step 1: Identify the values of \( x \) that make the denominator zero.
The denominator of the function is \( x^2 4 \)、We set the denominator equal to zero and solve for \( x \):
\[ x^2 4 = 0 \]
This is a difference of squares, which can be factored as:
\[ (x 2)(x + 2) = 0 \]
Setting each factor equal to zero gives us:
\[ x 2 = 0 \quad \text{or} \quad x + 2 = 0 \]
Solving these equations, we get:
\[ x = 2 \quad \text{or} \quad x = -2 \]

Step 2: Verify that these values also make the numerator non-zero.
The numerator of the function is \( 1 \), which is a constant and does not depend on \( x \)、Therefore, the numerator is never zero for any value of \( x \).

Since the denominator is zero at \( x = 2 \) and \( x = -2 \) and the numerator is non-zero at these points, the function \( f(x) \) has vertical asymptotes at \( x = 2 \) and \( x = -2 \).

Thus, the vertical asymptotes of the function are:
\[ \boxed{x = 2 \text{ and } x = -2} \]

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