Question

log 101000
$log {10}^{1000}$
​

Answer 1

Answer:

what we have to do this

Explanation:

Answer 2

Answer:

The value of $log_{10}^{1000}$ is 3

Explanation:

Given: $log_{10}^{1000}$

To find : The value of $log_{10}^{1000}$

Formula used: $log10^{n} _{10} = n$

Solution:

Logarithm:

The power to which a number must be increased in order to obtain another number is known as a logarithm.

Logarithm are closely related to powers and have any base number

One of the most commonly uses logarithm is base 10

The process of taking a log to base 10 is the inverse of raising base 10 to a power

For ex

$10^{2}$, 2 is the index of the power to which number 10 is raised to give 100

Let us take

y = $log_{10}^{1000}$

y = $log_{10}10^{3}$

y = $3 log 10_{10}$

We know that,

$log 10_{10}$= 1

y = 3 × 1

y = 3

$log_{10}^{1000} = 3$

Final answer:

The value of $log_{10}^{1000}$ is 3

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