Natural Logarithms

How to Solve Natural Logarithms

How to Solve Natural Logarithms

Logarithms that have Base e (natural logarithms) are important in mathematics and some scientific applications. This blog post explains the applications of natural logarithms with examples. Definition of Natural Logarithms A natural logarithm is a logarithm that has a special base of the mathematical constant \(e\), which is an irrational number approximately equal to 2.71. The natural logarithm of \(x\) is generally written as \(ln \ x\), or \(log_{e}{x}\). Examples Natural Logarithms - Example 1: Solve this equation for \(x: e^x=6\) Solution: If \(f(x)=g(x)\),then:...
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How to Solve Natural Logarithms Problems

How to Solve Natural Logarithms Problems

In this blog post, you will learn more about Natural Logarithms and how to solve problems related to natural logarithms. Step by step guide to solve Natural Logarithms A natural logarithm is a logarithm that has a special base of the mathematical constant e, which is an irrational number approximately equal to 2.71. The natural logarithm of x is generally written as ln x, or \(\log_{e}{x}\). Natural Logarithms Natural Logarithms - Example 1: Solve the equation for \(x\): \(e^x=3\) Solution: If \(f(x)=g(x),then: ln(f(x))=ln(g(x))→ln(e^x)=ln(3) \) Use log rule:...
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