d/dx [x^n] =
power rule
To differentiate x^n with respect to x, we apply the power rule of differentiation, which states that if we have a term of the form x^n, then its derivative is nx^(n-1).
Therefore, d/dx [x^n] = nx^(n-1)
For example, if n=3, then d/dx [x^3] = 3x^(3-1) = 3x^2.
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