Log10 Calculator

Logs (or) logarithms is defined as another way of expressing exponents. Exponents are expressed as logarithms.

What is Log10 Calculator?

'Log10 Calculator' is an online tool that helps to calculate the value of the logarithm for the base10. Online Log10 Calculator helps you to calculate the value of the logarithm for the base10 within a few seconds.

Log10 Calculator

NOTE: Enter the values upto four digits only.

How to Use Log10 Calculator?

Please follow the steps below on how to use the calculator:

• Step1: Enter the value in the given input box.
• Step2: Click on the "Calculate" button to find the value of the logarithm.
• Step3: Click on the "Reset" button to clear the field and enter new values.

How to Find Log10 Calculator?

A logarithm is defined using an exponent = b^x =a ⇒ log_b^a = x ⇒ log₁₀^a = x, where b is base = 10, a is an argument and, x is a real number

There are two different types of logarithmic functions. They are:
1. Common Logarithmic Function (whose base is 10)
2. Natural Logarithmic Function (Whose base is e)

A common logarithm is defined as the logarithms to the base 10. It is represented by log₁₀.

10^x =a ⇒ log₁₀^a = x

Solved Examples on Log10 Calculator

Example 1:

Find the logarithm value of log₁₀¹⁰⁰ and verify it using log10 calculator.

Solution:

Given: Argument value = 100

log₁₀^a = x ⇔ 10^x = a

log₁₀¹⁰⁰ ⇔ 10^x = 100

x = 2

Therefore, the logarithm value of log₁₀¹⁰⁰ is 2.

Example 2:

Find the logarithm value of log₁₀¹⁰⁰⁰ and verify it using log10 calculator.

Solution:

Given: Argument value = 1000

log₁₀^a = x ⇔ 10^x = a

log₁₀¹⁰⁰⁰ ⇔ 10^x = 1000

x = 3

Therefore, the logarithm value of log₁₀¹⁰⁰⁰ is 3.

Example 3:

Find the logarithm value of log₁₀²⁴⁰ and verify it using log10 calculator.

Solution:

Given: Argument value = 240

log₁₀^a = x ⇔ 10^x = a

log₁₀²⁴⁰⇔ 10^x = 240

x = 2.38

Therefore, the logarithm value of log₁₀²⁴⁰ is 2.38

Similarly, you can try the log10 calculator to find the logarithm value of 

• log₁₀²⁵
• log₁₀⁴⁵

☛ Related Articles:

• Logarithms
• Basic facts about logarithms

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