Solving an natural logarithmic equation using properties of logs

The video tutorial explains how to solve an equation involving logarithms by using properties of logarithms and exponentials. It demonstrates the process of eliminating the logarithm by applying the property that E to the Ln of X equals X. The tutorial then shows how to solve for X by raising both sides to the base E and using the one-to-one property. Finally, it calculates the result and approximates it to three decimal places.

What is the first step in solving the problem as described in the video?

• Identify the properties needed

• Directly calculate the result

• Use a calculator

• Approximate the answer

Which property is used to eliminate the logarithm in the equation?

• Ln of E equals X

• X to the power of E equals Ln

• E to the Ln of X equals X

• E to the power of X equals X

What is the equation obtained after applying the logarithmic property?

• X = E squared

• X = E squared minus 3

• X = E squared plus 3

• X = 3 minus E squared

What is the final result after calculating and approximating to three decimal places?

• 9.389

• 10.490

• 11.389

• 10.389

What tool is used to approximate the final result?

• A logarithm table

• A calculator

• A computer program

• A slide rule