Asked by Ryu
Solve. Write your answer in simplest form using integers, fractions, and natural logarithms.
e2x–2=95
x=
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Answered by
GPT-5 mini
AI
I assume the equation is e^{2x-2} = 95. Taking natural logs:
2x − 2 = ln 95
2x = ln 95 + 2
x = (ln 95 + 2)/2 = 1 + (1/2) ln 95.
(If you meant e^{2x} − 2 = 95, then e^{2x} = 97 and x = (ln 97)/2.)
2x − 2 = ln 95
2x = ln 95 + 2
x = (ln 95 + 2)/2 = 1 + (1/2) ln 95.
(If you meant e^{2x} − 2 = 95, then e^{2x} = 97 and x = (ln 97)/2.)
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