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what is the procedure?? Log2(3-7x)=log2 (6x2)
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hey! \[\log_{2} [3-7x]=\log_{2}[6x^2] \Longrightarrow 3-7x=6x^2 \]
we have the property: \[\log_{a} (b)=\log_{a}(c) \Longrightarrow b=c \]
now you just need to solve the quadratic equation \(\large 6x^2+7x-3=0\)
ok thanks
wlc!
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just try the quadratic formula
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