**Not only will you find tricks in this section, but also some tips to help you with math, & various information about numbers, logic, & geometry. Look out for my characters here, too; they'll make this section more entertaining & educating!**

__Here's a bonus cartoon for visiting this section:__

If you can multiply big numbers with several digits quickly, then you're a **super-genius!** By the way, the correct answer to the math problem in the cartoon above is **5,332,114.**

- The Super Special Function
- The Quasi-Sequence
- Rhymes in Math
- Trigonometry Tricks
- Diameters in Terms of Radii
- Matching Matrices
- Matrix Magic
- Average Antics
- Factorial Fractions
- Complex Numbers Meet the Pythagorean Theorem
- Consecutive Integer Addition
- Squaring Square Matrices
- Delightful Division
- Nifty Number Nine & Its Multiples
- The Formula for the Circumference of a Spiral
- Unit Fraction Uniqueness
- Super Summation
- The Formula for the Sum of Consecutive Integers From 1 to
*x* - Delightful Division 2: Number of Nines in a Divisor
- Trigonometry Tricks 2
- Trigonometry Tricks 3
- Trigonometry Tricks 4
- Dividing Numbers With Consecutive Digits
- Magic Cut
- Flipping Digits
- Roman Numeral Twist
- Pythagorean Power: Exponential Excellence
- Super Summation 2
- Unit Fraction Uniqueness 2
- Consecutive Integer Multiplication
- Trigonometry Tricks 5
- Trigonometry Tricks 6
- A Shortcut for Multiplying by 25
- Mega Matrix Multiplication
- Heavenly Half-Percentages
- Cuckoo For Conjugates!
- Mega Matrix Multiplication 2
- Cubing Square Matrices
- Consecutive Digit Slide
- Fraction Frantics
- Using All 4 Aritmetic Operations on the Same Number
- The Square Roots of Cubes
- When Square Roots & Absolute Value Match!
- Super Summation 3
- The Digits in Halves of Even Numbers
- Super Subtraction
- Logic Checkers
- Multiplication Vs. Division By Zero
- The Not-So-Naughty Not!
- Powerful Patterns: Square Roots
- Delightful Division 3: Reciprocals of Half-Integers
- Root Repetition
- Digit Cloning With Multiplication!
- Number Sandwiches
- Super Subtraction 2: The Formula for the Difference of Consecutive Integers From 1 to x
- Single Simple Statements Can Create Tautologies!
- Square Root Squabble
- The Staircase of Falsity
- Complex Number Kookiness!
- Powerful Patterns 2: The Negative Powers of 5
- Super Summation 4 NEW!
- Super Summation 5 NEW!
- Unit Fraction Uniqueness 3 NEW!

Here's a bonus fact: -40 degrees Farenheit is equal to -40 degrees Celsius!

Proof: The 2 conversion functions intersect at x = -40, y = -40

F = 9/5 × C + 32

C = 5/9(F - 32)

Get a graphing calculator and see for yourself!

Another bonus fact! This is an interesting fact about the number 2, but you probably already knew it!

Another bonus fact!

The reciprocal of a number's square root is equal to the square root divided by the original number! (** x** is not equal to zero!)

Here's a fact about checkerboards! (Or you can also call them chessboards) You can calculate how many squares a checkerboard has with the 3 formulas below:

(* x* is also equal to the number of rows & columns!)

The 1st formula is in ** geometric series** form, the 2nd one is in

Here's a bonus fact about permutations & combinations:

If you pick 2 objects at a time from any set that has at least 2 objects, the ** permutation-to-combination ratio** is always equal to

Here's a bonus fact about the suffix *-illion*:

What does the suffix mean? Well, here's the *-illion* function!

Y = 10^(3X + 3)

X = the prefix's number, Y = the actual number

For example, **1 sexagintillion** is a 1 followed by **183 zeroes**! The prefix *sexagint-* means "60"; 3 × 60 + 3 = 183.

Here's a bonus fact about imaginary/complex numbers:

P.S.: If * x* is a negative number, then it's -

Here's a bonus fact about triangles:

sin(A + B) = sin(C)

sin(B + C) = sin(A)

sin(C + A) = sin(B)

In other words, the sine of the sum of 2 angles in a triangle will always be equal to the sine of the 3rd remaining angle!

Here's a bonus fact about birth years & age, measured in full years of course:

Another bonus fact!

If Pac-Man eats 1 ghost: | If Pac-Man eats 2 ghosts: | If Pac-Man eats 3 ghosts: | If Pac-Man eats all 4 ghosts: | |

1st Ghost | 200 | 200 | 200 | 200 |

2nd Ghost | 400 | 400 | 400 | |

3rd Ghost | 800 | 800 | ||

4th Ghost | 1600 | |||

Sums: | 200 | 600 | 1400 | 3000 |

(This is referring to the original version of the video game)

The number of points earned for each ghost refers to this summation formula:

See? Even video games have math in them!

Here's a bonus fact about the Law of the Cosines:

If **Angle C = 90°**, then the formula simplifies to the original *Pyragothean theorem* (since the cosine of a right angle is **zero**); but if **Angle C = 180°**, then the formula simplifies to:

c = a + b

...Because **cos(180°) = -1**. (That's right! **Side c** simply becomes the sum of **Sides a & b**! However, the figure would be a straight line instead of a triangle!)

Speaking of numbers, here are some Web pages with interesting facts about specific numbers:

© Derek Cumberbatch