Integral of 1/x
To find the integral of 1/x, let’s use the concept of logarithms
To find the integral of 1/x, let’s use the concept of logarithms.
Step 1: Identify the function inside the integral. In this case, it is 1/x.
Step 2: Recall the basic integral rules. The integral of 1/x is the natural logarithm of the absolute value of x. This can be expressed as:
∫(1/x) dx = ln|𝑥| + 𝑪
where 𝑪 represents the constant of integration.
Therefore, the integral of 1/x is ln|𝑥| + 𝑪.
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