Question

$${ \cot }^{ 643-3-4-1 \times _{ 2 \log ( 0/4 \times { \left(014 \right) }^{ 2 } 1-430 ) } }$$

Answer

$$cot^(636-_2*log(-430))$$

Solution


Simplify  \({014}^{2}\)  to  \(196\).
\[{cot}^{643-3-4-1\times _2\log{(\frac{0}{4}\times 196\times 1-430)}}\]
Simplify  \(\frac{0}{4}\)  to  \(0\).
\[{cot}^{643-3-4-1\times _2\log{(0\times 196\times 1-430)}}\]
Simplify  \(0\times 196\times 1\)  to  \(0\).
\[{cot}^{643-3-4-1\times _2\log{(0-430)}}\]
Simplify  \(0-430\)  to  \(-430\).
\[{cot}^{643-3-4-1\times _2\log{-430}}\]
Simplify  \(1\times _2\log{-430}\)  to  \(_2\log{-430}\).
\[{cot}^{643-3-4-_2\log{-430}}\]
Simplify  \(643-3-4-_2\log{-430}\)  to  \(636-_2\log{-430}\).
\[{cot}^{636-_2\log{-430}}\]