What is 5.96-5log_{10}((3.5)/(10)) ?

The solution to 5.96-5log_{10}((3.5)/(10)) is 15.96-5log_{10}(35)

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simplify 5.96-5log_{10}((3.5)/(10))

simplify

5.96 - 5 lo g_{10} (\frac{3.5}{10})

15.96 - 5 lo g_{10} (35)

Decimal Notation

8.23965 \dots

Solution steps

5.96 - 5 lo g_{10} (\frac{3.5}{10})

5 lo g_{10} (\frac{3.5}{10}) = 5 lo g_{10} (35) - 10

= 5.96 - (5 lo g_{10} (35) - 10)

Expand

- (5 lo g_{10} (35) - 10) : - 5 lo g_{10} (35) + 10

= 5.96 - 5 lo g_{10} (35) + 10

Add the numbers:

5.96 + 10 = 15.96

= 15.96 - 5 lo g_{10} (35)

lo g_{b} (w) + 6 lo g_{b} (v)

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4 lo g_{10} (x) - 3 lo g_{10} (y) + 5 lo g_{10} (z)

ln (\frac{e ^{(- 1)} - e}{2})

9 \cdot ln (6) - ln (2!) + 7 \cdot ln (2) - ln (7!) - 3 \cdot 6

What is 5.96-5log_{10}((3.5)/(10)) ?
The solution to 5.96-5log_{10}((3.5)/(10)) is 15.96-5log_{10}(35)