Chapter 1: Aaronometry on the Complex Plane

First, you must understand what Aaronometry is.

Lesson I: Imaginary Numbers and Aaronometry.

Aaronometry makes complex numbers easy.

 
Lesson II: The Exclamation Point

!

The exclamation point currently is used in a series using the formula:

n! =

That should not be forgotten, however it is important to know that you only use that property of an exclamation point when it follows a number or variable. For example, these exclamation points follow the number or variable:

2! 5! 3125! A! x!

However, what would you do if presented with:

Therefore, "!" has been assigned a value by the International Aaronometric Commission in Odenton, United States.

 
Lesson III: The Mexclamation Point

The Mexclamation Point is simply an upside-down exclamation point. Its value is:

It is important not to confuse the mexclamation point with a negative exclamation point. They are not the other's inverse.

So, let's try and solve an Aaronometric equation.

 

EXERCISE 1.3 - Exclamational Aaronometry

!n STEP 1: Rewrite the problem.
(n(n-1))n STEP 2: Write out the exclamation.
(n2-n)n STEP 3: Distribute.
n3-n2 STEP 4: Distribute again.
93-92 STEP 5: Insert the value of n.
729-81 STEP 6: Solve for the exponents.
648 Now you have the answer!

 

Chapter Quiz