Solving Exponential equations

The video tutorial explains how to solve an exponential equation. It starts with setting up the equation by isolating the exponential term. The instructor then demonstrates solving the equation using logarithms, specifically the natural logarithm, to find the value of the variable. The process is shown to be straightforward, and the final result is calculated to be approximately 3.37. The tutorial concludes with a summary of the steps taken to solve the equation.

What is the first step in isolating the exponential term in the equation X - 9?

• Divide both sides by 9

• Add 9 to both sides

• Subtract 9 from both sides

• Multiply both sides by 9

After isolating the exponential term, what equation do we get?

• X = 29

• E to the X = 29

• X = 9

• E to the X = 9

Which mathematical operation is used to solve the equation E to the X = 29 using one-to-one properties?

• Taking the exponential

• Taking the square root

• Taking the reciprocal

• Taking the natural logarithm

What is the alternative method mentioned for solving the equation E to the X = 29?

• Using trigonometric identities

• Applying quadratic formula

• Converting to exponential form

• Using logarithmic properties

What is the approximate value of X when solving the equation E to the X = 29?

• 2.71

• 3.14

• 4.00

• 3.37