Solving Applications Using Exponential Equations , Compounded and Continuous Interest , Exponential Regression

Tutoring on Solving Applications Using Exponential Equations , Compounded and Continuous Interest , Exponential Regression

Learning Objectives:

Understand to Solve and Apply Exponential Equations , Compounded and Continuous Interest , Exponential Regression.

Solving Applications Using Exponential Equations / Compounded and Continuous Interest / Exponential Regression

To solve exponential or logarithmic word problems, we have to convert the narrative to an equation and solve the equation. There are several types of word problems, e.g.  Compounded and Continuous Interest, Exponential Regression.   There are really two types of log equations the first type is when you have an equation that has only two logs of the same base. If that's the case, we set the logs equal to each other and solve. Now, we do have to check our answers, because the argument of the log has to be greater than zero. So if we obtain a value that makes this less than or equal to zero, we have to exclude it.  Now, there are guidelines for solving the more general type of log equation and here are the steps.  If there is more than one log, combine them using the properties of logs and then we need to isolate the single log.  Then we're going to write the equation in exponential form. We need to solve, and check.   

 

Hook Questions

 

 

1.  What is the use of exponential function?   

2.  Why do we use logs?  

3.  How do you solve for an exponent?

 

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