What is the answer to t/(10)=((ln(64/100)))/((ln(7/10))) ?

The answer to t/(10)=((ln(64/100)))/((ln(7/10))) is t=(10ln(16/25))/(ln(7/10))

Solve for t: t/(10)=((ln(64/100)))/((ln(7/10)))

The solution is t=(10ln(16/25))/(ln(7/10))

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\frac{t}{10} = \frac{( ln ( \frac{64}{100} ) )}{( ln ( \frac{7}{10} ) )}

t = \frac{10 ln ( \frac{16}{25} )}{ln ( \frac{7}{10} )}

Decimal Notation

t = 12.51243 \dots

Solution steps

\frac{t}{10} = \frac{( ln ( \frac{64}{100} ) )}{( ln ( \frac{7}{10} ) )}

Multiply both sides by

10

t = \frac{10 ln ( \frac{16}{25} )}{ln ( \frac{7}{10} )}

2 x - 21 = 3 x + 20 - 3

4 u + 7 = 5

\frac{y - 2}{3} + 2 = \frac{y - 2}{5} + 4

3 x + 18 = 2 (x + 18)

x, 3 x + 6 y = 0

What is the answer to t/(10)=((ln(64/100)))/((ln(7/10))) ?
The answer to t/(10)=((ln(64/100)))/((ln(7/10))) is t=(10ln(16/25))/(ln(7/10))
Solve for t: t/(10)=((ln(64/100)))/((ln(7/10)))
The solution is t=(10ln(16/25))/(ln(7/10))