What is the answer to 30-62=5log_{10}(d)-5 ?

The answer to 30-62=5log_{10}(d)-5 is d= 1/(100000*10^{2/5)}

Solve for d: 30-62=5log_{10}(d)-5

The solution is d= 1/(100000*10^{2/5)}

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30 - 62 = 5 lo g_{10} (d) - 5

d = \frac{1}{100000 \cdot 1 0 ^{\frac{2}{5}}}

Decimal Notation

d = 3.98107 E - 6

Solution steps

30 - 62 = 5 lo g_{10} (d) - 5

Switch sides

5 lo g_{10} (d) - 5 = 30 - 62

Subtract the numbers:

30 - 62 = - 32

5 lo g_{10} (d) - 5 = - 32

Move

5

to the right side

5 lo g_{10} (d) = - 27

Divide both sides by

5

lo g_{10} (d) = - \frac{27}{5}

Apply log rules

d = \frac{1}{100000 \cdot 1 0 ^{\frac{2}{5}}}

Verify Solutions:

d = \frac{1}{100000 \cdot 1 0 ^{\frac{2}{5}}}

True

The solution is

d = \frac{1}{100000 \cdot 1 0 ^{\frac{2}{5}}}

lo g_{10} (x^{2}) = 1

lo g_{2} (3 x - 5) = 4

x, lo g_{10} (x) = 1 0^{6}

lo g_{8} (x) + lo g_{9} (x) = 1

lo g_{2} (x) - 8 lo g_{x^{2}} (2) = 3

What is the answer to 30-62=5log_{10}(d)-5 ?
The answer to 30-62=5log_{10}(d)-5 is d= 1/(100000*10^{2/5)}
Solve for d: 30-62=5log_{10}(d)-5
The solution is d= 1/(100000*10^{2/5)}