## ๐/๐๐ฅ[๐๐ฅ]

### To find the derivative of ๐๐ฅ, where ๐ is a constant, we can use the power rule of differentiation.

To find the derivative of ๐๐ฅ, where ๐ is a constant, we can use the power rule of differentiation.

The power rule states that if we have a function of the form ๐ฅ^๐, its derivative is given by ๐๐ฅ^(๐โ1).

In this case, ๐ฅ is raised to the power of 1, so we can apply the power rule to find the derivative.

Taking the derivative of ๐๐ฅ with respect to ๐ฅ, we get:

๐/๐๐ฅ[๐๐ฅ] = ๐/๐๐ฅ[๐] * ๐ฅ^1

Since ๐ is a constant, its derivative ๐/๐๐ฅ[๐] is 0.

So, ๐/๐๐ฅ[๐๐ฅ] = 0 * ๐ฅ^1 = 0.

Therefore, the derivative of ๐๐ฅ with respect to ๐ฅ is zero.

## More Answers:

Testing for Symmetry Around the Origin: A Step-by-Step Guide with ExamplesUnderstanding Derivatives: The Secret to Finding the Derivative of a Constant Term

Understanding Derivatives: The Derivative of ๐ฅ with Respect to ๐ฅ is Always 1

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