What is (1-log_{2}(12))*(1-log_{6}(12)) ?

The solution to (1-log_{2}(12))*(1-log_{6}(12)) is (-1-log_{2}(3))(1-log_{6}(12))

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simplify (1-log_{2}(12))*(1-log_{6}(12))

simplify

(1 - lo g_{2} (12)) \cdot (1 - lo g_{6} (12))

(- 1 - lo g_{2} (3)) (1 - lo g_{6} (12))

Decimal Notation

1

Solution steps

(1 - lo g_{2} (12)) (1 - lo g_{6} (12))

lo g_{2} (12) = 2 + lo g_{2} (3)

= (1 - (2 + lo g_{2} (3))) (1 - lo g_{6} (12))

Expand

- (2 + lo g_{2} (3)) : - 2 - lo g_{2} (3)

= (1 - 2 - lo g_{2} (3)) (1 - lo g_{6} (12))

Subtract the numbers:

1 - 2 = - 1

= (- 1 - lo g_{2} (3)) (1 - lo g_{6} (12))

1.2 \cdot 1 0^{5}

(sec (x) + tan (x) - 1) \cdot (sec (x) - tan (x) + 1)

\frac{7}{( 6 + x ) ^{3}}

\frac{( \frac{9}{10} x + \frac{2}{5} ) 9}{10} + \frac{2}{5}

\frac{14}{( 2 x - 5 ) ^{2}}

What is (1-log_{2}(12))*(1-log_{6}(12)) ?
The solution to (1-log_{2}(12))*(1-log_{6}(12)) is (-1-log_{2}(3))(1-log_{6}(12))