Suppose that a manual process includes$$two independent and identical tasks that are performed simultaneously with a reliability $0\mathrm{.}98$ each. Further, suppose that a layer of redundancy exists, where a third independent and identical task runs concurrently with the two described above. Suppose further that the process runs without failure if at least two of the three independent steps do not experience a failure. What is the overall reliability of this modular task consisting of two independent steps $($three if you count the layer of redundancy that exists$)?$