Suppose on a Committee of Three People Kim (The Chair)

Suppose on a committee of three people Kim (the chair) , Chris, and Terry each have one vote, but Kim breaks any tie. In attempting to elect someone to host the summer picnic, each person has a priority list: $\begin{array}{clll}&\mid& \text { Kim's Priorities}&\text { Chris's Priorities}&\text { Terry's Priorities}\\\hline \text { 1st choice } &\mid& \text { Kim } & \text { Chris } & \text { Terry } \\\text { 2nd choice }&\mid & \text { Terry } & \text { Kim } & \text { Chris } \\\text { 3rd choice } &\mid& \text { Chris } & \text { Terry } & \text { Kim }\end{array}$ Which of the following are Nash equilibria?
I: Every person votes for his/her first choice.
II: Every person votes for his/her second choice.

A) I only
B) II only
C) both I and II
D) neither I nor II