What is the answer to log_{20}(25)=x ?

The answer to log_{20}(25)=x is x=2log_{20}(5)

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log_{20}(25)=x

lo g_{20} (25) = x

x = 2 lo g_{20} (5)

Decimal Notation

x = 1.07448 \dots

Solution steps

lo g_{20} (25) = x

Switch sides

x = lo g_{20} (25)

Simplify

lo g_{20} (25) : 2 lo g_{20} (5)

x = 2 lo g_{20} (5)

a, (a + 24) 0 = (a + 60) g

- 17 = 11 r

7 = \frac{y}{0.5}

x \cdot \frac{9}{20} + 12 \cdot \frac{1}{4} = (x + 12) \cdot \frac{3}{8}

x, \frac{( 4 \cdot x )}{3} + \frac{( 6 \cdot y )}{4} = \frac{1}{12}

What is the answer to log_{20}(25)=x ?
The answer to log_{20}(25)=x is x=2log_{20}(5)
Solve for x: log_{20}(25)=x
The solution is x=2log_{20}(5)