What is the answer to 32=(log_{2}(t))/(0.05) ?

The answer to 32=(log_{2}(t))/(0.05) is t=2^{1.6}

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32=(log_{2}(t))/(0.05)

32 = \frac{lo g _{2} ( t )}{0.05}

t = 2^{1.6}

Decimal Notation

t = 3.03143 \dots

Solution steps

32 = \frac{lo g _{2} ( t )}{0.05}

Switch sides

\frac{lo g _{2} ( t )}{0.05} = 32

Multiply both sides by

0.05

lo g_{2} (t) = 1.6

Apply log rules

t = 2^{1.6}

Verify Solutions:

t = 2^{1.6}

True

The solution is

t = 2^{1.6}

x, ln (x) - y = ln (z)

3 lo g_{2} (x) + lo g_{2} (7) = 4

lo g_{n} (8) = 3

- 7.725 = lo g_{10} (x)

2 lo g_{3} (t) + lo g_{t} (9) = 5

What is the answer to 32=(log_{2}(t))/(0.05) ?
The answer to 32=(log_{2}(t))/(0.05) is t=2^{1.6}
Solve for t: 32=(log_{2}(t))/(0.05)
The solution is t=2^{1.6}