$5^{4} = 625$ can be written in logarithmic form as .

l o g_{4} 5 = 625

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l o g_{5} 625 = 4

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l o g_{4} 625 = 5

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Solution

The correct option is B $l o g_{5} 625 = 4$
In exponential form if, $a^{b} = y$ , then in logarithmic form we can say, $l o g_{a} y = b$

Hence, $5^{4} = 625$ can be written in logarithmic form as $l o g_{5} 625 = 4$ .

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Similar questions

$5^{4} = 625$ can also be expressed as

log 5 - 1

10

2 log 2 - 3 log 4

10

how is it written in logarithmic form

54 \times 9

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