1. Without first creating a function, assign values to a function and its derivative for a particular value ofx.
2. Write a functionfsuch that the function satisfies the given conditions and is both continuous and differentiable at that value ofx. Write the function and describe how you found it.
3. Use the limit definitions of continuity at a point and differentiability at a point to prove that your function is both continuous and differentiable at that value ofx.

Can I have an explanation as to how to understand this three-part question with x=3, with work and a word description? I've already done the problem; however, I am confused as to if I am doing it correctly and will give good feedback!!