Evaluate the Integral integral of 1 with respect to x

Problem

(∫_^)(1*d(x))

Solution

1. Identify the integrand, which is the constant function 1

2. Apply the power rule for integration, which states that (∫_^)(xn*d(x))=(x(n+1))/(n+1)+C for n≠−1

3. Recognize that 1 can be written as x0

4. Integrate by increasing the power of x by 1 and adding the constant of integration C

Final Answer

(∫_^)(1*d(x))=x+C

Want more problems? Check here!