Natural Log
What is Natural Log in Maths?
Natural Log in mathematics is the way of representing exponents. It is log of a number with base ‘e’. It is represented by symbol ‘ln’. Suppose we are given an exponent,
y = ex
Then in exponent form it is represented as,
ln (y) = x
What is Natural Log of 2?
Natutal log of 2 or ln (2) is equal to 0.69314, i.e.
ln (2) = 0.69314
What is Natural Log of 1?
Natutal log of 1 or ln (1) is equal to 0, i.e.
ln (1) = 0
How is Natural Log of x Represented?
Natural log of x is represented as ln (x)
What is Natural log of Infinity?
Natutal log of ∞ or ln (∞) is equal to 1, i.e.
ln (∞) = ∞
What is Natural Log Derivative?
Natural log derivative is represented d/dx {ln (x)} as,
d/dx {ln (x)} = 1/x
What is Natural Log Integration?
Natural log integration is represented ∫{ln (x)} as,
∫ {ln (x)} dx = x·ln(x) – x + C
What is Natural Log of e?
Natutal log of e or ln (e) is equal to 1, i.e.
ln (e) = 1
What is Natural Log base?
The base of ntural log is ‘e’ or Euler Numbers. ‘e’ is a irrational number and its value is ‘e = 2.718’
Natural Log
Natural Log in mathematics is a way of representing the exponents. We know that a logarithm is always defined with abase and for the natural log, the base is “e”. The natural log is used for solving various problems of Integration, Differentiation, and others.
In this article, we will learn about Natural log, Natural Log Formula, Examples, and others in detail.
Table of Content
- What is Natural Log?
- Natural Log Formula
- Natural Logarithms Table
- Natural Log Derivatrive
- Natural Log Integration
- Natural Lag Laws
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