Let \( p: \) I am brave, \( q: \) I will climb the Mount Everest. The symbolic form of a statement, 'I am neither brave nor I will climb the Mount Everest' is:
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In symbolic logic, the phrase "neither...nor" translates to \( \neg p \land \neg q \). Always apply negation rules carefully for accurate representation.
The statement "I am neither brave nor will I climb Mount Everest" can be expressed as:
\[
\text{"Not brave and will not climb Mount Everest."}
\]
Let \( p \) represent "I am brave" and \( q \) represent "I will climb Mount Everest". Consequently:
\[
\text{Not brave} \implies eg p, \quad \text{and} \quad \text{Will not climb Mount Everest} \implies eg q.
\]
Combining these with the logical operator "and" (\( \land \)):
\[
eg p \land eg q.
\]
Therefore, the symbolic form of the statement is:
\[
\boxed{eg p \land eg q}.
\]