What is 110-log_{10}(10510975t)10 ?

The solution to 110-log_{10}(10510975t)10 is 110-10log_{10}(10510975)-10log_{10}(t)

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simplify 110-log_{10}(10510975t)10

simplify

110 - lo g_{10} (10510975 t) 10

110 - 10 lo g_{10} (10510975) - 10 lo g_{10} (t)

Solution steps

110 - lo g_{10} (10510975 t) \cdot 10

Simplify

lo g_{10} (10510975 t) \cdot 10 : 10 lo g_{10} (10510975) + 10 lo g_{10} (t)

= 110 - (10 lo g_{10} (10510975) + 10 lo g_{10} (t))

Apply the distributive law:

- (a + b) = - a - b

- (10 lo g_{10} (10510975) + 10 lo g_{10} (t)) = - 10 lo g_{10} (10510975) - 10 lo g_{10} (t)

= 110 - 10 lo g_{10} (10510975) - 10 lo g_{10} (t)

\frac{4}{( 3 x y )} \cdot \frac{( x ^{2} )}{( 3 y ^{3} )}

\frac{\frac{y}{8}}{\frac{2}{64.6}}

x^{3} - 39 x - 200

x^{2} \cdot (x + y)^{3} - 2 x \cdot y^{2} \cdot (x + y)^{2}

(\frac{1}{3} a + \frac{1}{4} b)^{2}

What is 110-log_{10}(10510975t)10 ?
The solution to 110-log_{10}(10510975t)10 is 110-10log_{10}(10510975)-10log_{10}(t)