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Log help? What is the solution of log2x-6 256=4?
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X=-5 x=-4 x=4 x=5
\[\log_{2x-6}256=4 ~~~~~~?\]
yeah
\[\log_AB=C~~~~~~~~~--->~~~~~~~~~~~A^C=B\]
Is that the change of A rule? Where it makes it, 2x-6^4=256?
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\[\log_{2x-6}256=4~~~~~->~~~~(2x-6)^4=256\]
\[(2x-6)^4=256\]\[(2x-6)^4=(~±~4)^2\]\[2x-6=~±~4\] \[2x-6=4~~~~~~~~~~~or~~~~~~~~~~2x-6=-4\]\[2x=10~~~~~~~~~~~~~~~~or~~~~~~~~~~2x=2\]\[x=5~~~~~~~~~~~~~~~~~~~~or~~~~~~~~~~~x=1\]
Why do you replace the 256?
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