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Mathematics 20 Online
OpenStudy (anonymous):

Simplify 2log(-2)

OpenStudy (anonymous):

I got \[2*\log(-2) = \log(-2)^{2} = \log(4)\] but it's wrong...why?

OpenStudy (anonymous):

that value (=-2), that can't be negative, it is always greater than 0.

OpenStudy (jiteshmeghwal9):

\[2\log_{}{-2}\implies \log_{}{-2^2}\] can u do it from here???

OpenStudy (anonymous):

\[\log ((-2)^{2}) = \log4\]

OpenStudy (jiteshmeghwal9):

Ya!!

OpenStudy (anonymous):

My teacher says it's the wrong answer

OpenStudy (jiteshmeghwal9):

\[\log_{}{-2\times -2} =\log_{4} \]How can it be wrong?

OpenStudy (anonymous):

She says it's \[2\log(-2) = \log(-(2^{2})) = \log(-4)\]

OpenStudy (jiteshmeghwal9):

Sorry, it's\[\log_{}{4} \]

OpenStudy (jiteshmeghwal9):

Oops, I am wrong . she is right. I haven't see that thing.

OpenStudy (anonymous):

How is she right?

OpenStudy (unklerhaukus):

perplexing,..

OpenStudy (anonymous):

@failmathmajor what is in the base?

OpenStudy (anonymous):

base of log??

OpenStudy (lgbasallote):

@failmathmajor the answer does not exist because logarithms cannot be negative like what @shubham.bagrecha said even though it will become positive when squared

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