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Question
- solve for \\(x\\) : \\(2^{2x+1} = 5\\)
Convert exponential equation to logarithmic form
$$
2^{2x+1} = 5 \implies 2x + 1 = \log_2(5)
$$
Isolate the variable term
$$
2x = \log_2(5) - 1
$$
Solve for x
$$
x = \frac{\log_2(5) - 1}{2}
$$
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\(x = \frac{\log_2(5) - 1}{2}\)