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Mathematics
Mathematics
Problem
A function
g
g
g
satisfies
g
′
(
x
)
=
e
x
−
k
g'(x)=e^{x}-k
g
′
(
x
)
=
e
x
−
k
. Find the value of
k
k
k
that guarantees
x
=
⟨
ln
2
⟩
x=\bigl\langle \ln 2 \bigr\rangle
x
=
⟨
ln
2
⟩
is a relative minimum of
g
g
g
.
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