Unlocking Code For Pacman Ce In Samsung Gt-c3530

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unlocking code for pacman ce in samsung gt-c3530

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about a group of five-in-a-row matchings

Let $\mathcal{M}$ be the set of perfect matchings of the chess board. The involution $*$ on $\mathcal{M}$ is defined as follows: if $\mathcal{M}$ contains $M$ and $M^*$ is obtained from $M$ by reversing every black chess knight in $M$, then $M*$ is obtained from $M^*$ by reversing every white knight.
We define the group $G$ to be the set of all permutations of $\mathcal{M}$ under the action of the symmetric group $S_5$.
Questions:

Let $G_1$ be the set of all permutations that send the five-in-a-row $(1,5,6,7,8)$ to itself, with a fixed site at $5$, and let $G_2$ be the set of all permutations that send the five-in-a-row $(1,4,7,6,8)$ to itself, with a fixed site at $5$. How are the two $G_1$ and $G_2$ related?
Let $G$ be the set of all permutations that send the five-in-a-row $(1,4,7,6,8)$ to itself. Is $G$ isomorphic to $S_5$?

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Unlocking Code For Pacman Ce In Samsung Gt-c3530

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