d/dx [kx]= *K is a constant
K
The given expression is:
(d/dx) [kx]
To differentiate the expression with respect to x, we can apply the power rule of differentiation that states that the derivative of x^n is n * x^(n-1).
In this case, we can rewrite the expression as:
d/dx (k * x^1)
Here, the power of x is 1, so we can apply the power rule:
= k * d/dx(x^1)
= k * 1 * x^(1-1)
= k * x^0
= k * 1 (Any number raised to the power of 0 is 1)
Hence, the derivative of kx with respect to x is simply k.
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