What is 3.5+log_{10}((0.09949)/(0.001)) ?

The solution to 3.5+log_{10}((0.09949)/(0.001)) is 1.5+log_{10}(9949)

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simplify 3.5+log_{10}((0.09949)/(0.001))

simplify

3.5 + lo g_{10} (\frac{0.09949}{0.001})

1.5 + lo g_{10} (9949)

Decimal Notation

5.49777 \dots

Solution steps

3.5 + lo g_{10} (\frac{0.09949}{0.001})

lo g_{10} (\frac{0.09949}{0.001}) = lo g_{10} (9949) - 2

= 3.5 + lo g_{10} (9949) - 2

Subtract the numbers:

3.5 - 2 = 1.5

= 1.5 + lo g_{10} (9949)

2 (lo g_{6} (x) - 4 lo g_{6} (y)) + 3 lo g_{6} (z)

- lo g_{10} (3.4 \cdot 1 0^{- 9})

ln (\frac{100 + 0.55}{0.55})

ln 17 - ln 1617

What is 3.5+log_{10}((0.09949)/(0.001)) ?
The solution to 3.5+log_{10}((0.09949)/(0.001)) is 1.5+log_{10}(9949)