Find the Derivative - d/dx f(x)=x+1

Problem

d()/d(x)*(x+1)

Solution

1. Identify the function to be differentiated, which is ƒ(x)=x+1

2. Apply the sum rule for derivatives, which states that the derivative of a sum is the sum of the derivatives.

3. Differentiate the first term, x using the power rule, where d(x)/d(x)=1

4. Differentiate the second term, 1 which is a constant, resulting in 0

5. Simplify the resulting expression by adding the derivatives together.

Final Answer

d()/d(x)*(x+1)=1

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