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Use change of base: $\log_4(x) = \frac\log_2(x)\log_2(4) = \frac\log_2(x)2$. Similarly, $\log_8(x) = \frac\log_2(x)3$. Let $\log_2(x) = L$. Equation: $L + \fracL2 + \fracL3 = \frac116$. Common denominator: $\frac6L + 3L + 2L6 = \frac11L6 = \frac116 \rightarrow L=1$. Thus $x = 2^1 = 2$. me las vas a pagar mary rojas pdf %C3%A1lgebra
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Rewrite $4^x = (2^2)^x = (2^x)^2$ and $2^x+1 = 2 \cdot 2^x$. Let $t = 2^x$. Equation: $t^2 + 2t - 3 = 0$. Roots: $(t+3)(t-1)=0 \rightarrow t = -3$ (invalid, since $t > 0$) or $t = 1$. Thus $2^x = 1 \rightarrow x = 0$. Use change of base: $\log_4(x) = \frac\log_2(x)\log_2(4) =
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However, the search phrase includes the word álgebra and seems to point toward a possible —likely from a study guide, an informal worksheet collection, or a regional publication from Latin America (possibly Mexico, Colombia, or Venezuela), where expressions like “me las vas a pagar” (threatening or promising future reckoning) are common in everyday speech but not in formal academic literature.