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ln(43686) = ln(e^(a*2022) - e^(a*1971))
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asked by
guest
on Apr 02, 2025 at 5:28 pm
You asked:
Solve the equation
ln
(
43686
)
=
ln
(
e
a
⋅
2022
−
e
a
⋅
1971
)
\ln\left( 43686 \right) = \ln\left( {e}^{a \cdot 2022} - {e}^{a \cdot 1971} \right)
ln
(
43686
)
=
ln
(
e
a
⋅
2022
−
e
a
⋅
1971
)
for the unknown
a
a
a
.
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