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solve log(2x+20)=1 process please, trying to learn
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log(x) = y is the same as x = 10^(y) thus 10^(log(2x+20))=10^(1) = 2x+20 = 10^(1) = 2x+20 = 10
\[2x+20=10\]\[2x=-10\]\[x=-5\]
just remembered that...thank you
just make both sides exponents to the power of 10 the logarithm will cancel out because it is base 10 and you can solve if you had ln(x) = y or log_8(x) = y then we would have to put e^(ln(x)) = e^(y) = x = e^y and the other example with log base 8 would be 8^y = x
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