What is the answer to 29.9=5log_{10}(d/(10)) ?

The answer to 29.9=5log_{10}(d/(10)) is d=10^{5.98}*10

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29.9=5log_{10}(d/(10))

29.9 = 5 lo g_{10} (\frac{d}{10})

d = 1 0^{5.98} \cdot 10

Decimal Notation

d = 9549925.86021 \dots

Solution steps

29.9 = 5 lo g_{10} (\frac{d}{10})

Switch sides

5 lo g_{10} (\frac{d}{10}) = 29.9

Divide both sides by

5

lo g_{10} (\frac{d}{10}) = 5.98

Apply log rules

\frac{d}{10} = 1 0^{5.98}

Multiply both sides by

10

\frac{d}{10} \cdot 10 = 1 0^{5.98} \cdot 10

Simplify

d = 1 0^{5.98} \cdot 10

Verify Solutions:

d = 1 0^{5.98} \cdot 10

True

The solution is

d = 1 0^{5.98} \cdot 10

lo g_{10} (20 + y) + lo g_{10} (y) = 2

x, 2 ln (8 x + 9) - 1 = - 5

lo g_{49} (x) = - \frac{1}{2}

y, x = lo g_{10} (y) + 5

ln (x^{2} - 24) = ln (10) + ln (x)

What is the answer to 29.9=5log_{10}(d/(10)) ?
The answer to 29.9=5log_{10}(d/(10)) is d=10^{5.98}*10
Solve for d: 29.9=5log_{10}(d/(10))
The solution is d=10^{5.98}*10