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log (base 2) X + log (base x) 2 = 2
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$$\log_2 x +\log_x 2 = 2$$ Take both sides to the power of 2: $$2^{\log_2 x + \log_x 2} = 4 \\ = 2^{\log_2 x} 2^{\log_x 2} = 4 \\ = x 2^{log_x 2} = 4$$ What do you think we can do now?
here is a hint. Let u = log(x), then you'll u/log2 + (log2)/u = 2, and x must be positive and not equal 1. You have a quadratic equation to solve.
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