d/dx [x^n] (Power Rule)
nx^n-1
The power rule states that if y = x^n, then dy/dx = nx^(n-1).
Therefore, applying the power rule to d/dx [x^n], we get:
d/dx [x^n] = n(x^(n-1))
This means that the derivative of x raised to any constant power n is equal to that constant times x raised to one less power.
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