Understanding the Power Rule | Evaluating the Integral of a Constant with Respect to x

∫kdx

The symbol ∫ represents the integral in mathematics

The symbol ∫ represents the integral in mathematics. In this particular case, you are integrating a function with respect to the variable x. The variable k in the integrand represents a constant.

To evaluate the integral of k with respect to x, we use the power rule of integration. According to the power rule, when integrating a constant with respect to a variable, the result is the constant multiplied by the variable raised to the power of 1.

Therefore, ∫kdx = kx + C, where C is the constant of integration. The symbol C represents an arbitrary constant that is added to the result since the derivative of a constant is zero.

So, the integral of a constant k with respect to x is kx plus a constant C.

More Answers:
Determining the Limit Equal to the Integral ∫31sin(x^3+2)dx | Comparison with Definite Integrals
Evaluating the Right Riemann Sum Approximation for the Function f(x) = x^2 + 1/x√ + x + 5 over the Interval [1, 7]
Unlocking the Power of the Second Fundamental Theorem of Calculus | Connecting Differentiation and Integration

Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded

Share:

Recent Posts