∫ eˣ dx
To find the integral of e^x, we can use a basic integration rule
To find the integral of e^x, we can use a basic integration rule. The integral of e^x with respect to x is equal to itself, e^x, plus a constant of integration, C.
Therefore, the integral of e^x dx is equal to e^x + C.
The constant of integration, denoted as C, is added because when we differentiate e^x, we get e^x again. Differentiating an integral should give us the original function, but we could potentially lose some information about the constant value.
So, the final result for ∫ e^x dx is e^x + C.
More Answers:
Solving the Integral of sin(u) using Integration by SubstitutionSimplifying the Integral ∫ 1/x dx | Finding the Antiderivative and Solution
The Integral of dx / √(a² – x²) | Trigonometric Substitution Method Explained
Error 403 The request cannot be completed because you have exceeded your quota. : quotaExceeded