Enter answer in LOG smoothly

Aug 6th, 2022
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How to Enter answer in LOG

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okay what id like to do is show you guys how to uh solve a logarithmic equation that looks something like this so whoo man um we got a lot of issues with this one and the first thing i want you to try to think of remember when you remember when youre solving for equations and you had x plus x like equal i dont know eight well you cant remember our whole goal of solving equations to get the x equals right so you couldnt do anything unless you combined your xs then you could divide by two and you got x equals four well logarithms is the same thing we cant use any of our like log property or anything special unless we only have one logarithm right or if our equation is in logarithmic form so what im going to do is im going to have to combine these now combining variables had its own rule if you have an x plus an x is 2x however combining logarithms have its own rules as well thats the properties of logs and what it states is if i have a logarithm subtracting a logarithm and the

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Solving Logarithmic Equations Step 1: Use the rules of exponents to isolate a logarithmic expression (with the same base) on both sides of the equation. Step 2: Set the arguments equal to each other. Step 3: Solve the resulting equation. Step 4: Check your answers. Solve.
Any exponential equation of the form ab=c can be written in logarithmic form using loga(c)=b. For example, the exponential equation 23=8 is written as log2(8)=3 in logarithmic form. The number after the equals sign in logarithmic form is the power that the base of the log is raised to to make the number inside the log.
0:04 2:30 Converting an exponential equation to logarithmic - YouTube YouTube Start of suggested clip End of suggested clip But just say x equals e. No x equals. Four say a equals e. And then y equals x its kind of reallyMoreBut just say x equals e. No x equals. Four say a equals e. And then y equals x its kind of really confusing with the xs isnt. It. Lets do it another. Way. Notice how the x.
The logarithm of a number is the power to which 10 must be raised to equal that number. Some simple examples: 10^2 = 100, therefore \log 100 = 2. 10^3 = 1000, therefore \log 1000 = 3.
A logarithm tells what exponent (or power) is needed to make a certain number, so logarithms are the inverse (opposite) of exponentiation. Just as an exponential function has three parts, a logarithm has three parts as well: a base, an argument and an answer (also called power).
To find the value of log 1, since the base is not defined here, let us consider the base as 10. Hence, we can write log 1 as log10 1. As we know, any number raised to the power 0 is equal to 1.
logarithm, the exponent or power to which a base must be raised to yield a given number. Expressed mathematically, x is the logarithm of n to the base b if bx = n, in which case one writes x = logb n. For example, 23 = 8; therefore, 3 is the logarithm of 8 to base 2, or 3 = log2 8.

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