∫ k dx
The integral of k dx, denoted as ∫ k dx, represents the antiderivative of the constant function k with respect to the variable x
The integral of k dx, denoted as ∫ k dx, represents the antiderivative of the constant function k with respect to the variable x. In simpler terms, it asks the question: “What function, when differentiated with respect to x, gives us the constant value k?”
To solve this integral, we can note that the derivative of any constant is always zero. Therefore, the antiderivative of k dx is kx + C, where C is the constant of integration. The addition of C is necessary because when we differentiate the function kx + C with respect to x, the constant C becomes zero.
In conclusion, ∫ k dx = kx + C, where C is the constant of integration.
More Answers:
Determining the Interval of Increasing Growth Rate | A Derivative Analysis of a FunctionFinding the Value of f(3) with Step-by-Step Calculation and Rounding to the Nearest Hundredth
Finding the Point of Maximum Growth Rate for the Logistic Function f(x) in Math
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded