Kobe Bryant became a NBA legend with his smooth moves on the basketball court, it appears that he has some smooth moves off the court as well. According to espn Kobe Bryant’s 6 million investment grew to become 2oo million in about four and a half years. http://www.espn.com/nba/story/_/id/24384862/kobe-bryant-6m-investment-sports-drink-now-worth-200m An application of the mathematics taught in the 11th grade is to work out the annual interest rate of Bryant’s investment using the compound interest formula. The following article discusses what investors should consider a “good rate of return”, and suggests that 15% to 20% is high and too much to…

# The Gambling Sports Writer

The Gambling Sports writer2 Grade Level assignment used: 12 Course: MDM 4UO (Data Management) Curriculum (Ontario) Expectations Addressed: 1) solve problems involving the probability of an event or a combination of events for discrete sample spaces; 2) solve problems involving the application of permutations and combinations to determine the probability of an event. The “Gambling Sports Writer” is a task, that students work in pairs to complete. They read a story about Bill Frey a sports writer with a sever gambling addiction. On a particularly bad night of gambling Bill loses half a million dollars! A half million he does…

# Solving Linear Equations Worksheets

4.1 Solving One Step equations 4.1 Solving 2 Step equations 4.2 Solving Multi step equations 4.3 Solving Equations with Fractions 4.5 Modelling with algebra

# Integer Worksheets

Integers part 1 Integers part 2 Here are a couple of worksheets on integers to help build/review skills with operations with positive and negative numbers.

# Activity for linear Relations: Does the Cat catch the mouse?

Does the cat catch the mouse Grade level of activity: Grade 9 Course used for: MPM 1D (Academic) Ontario Curriculum expectations addressed: construct tables of values, graphs, and equations, using a variety of tools (e.g., graphing calculators, spreadsheets, graphing software,paper and pencil),to represent linear relations derived from descriptions of realistic situations (Sample problem: Construct a table of values, a graph, and an equation to represent a monthly cellphone plan that costs $25,plus $0.10 per minute of airtime.); describe a situation that would explain the events illustrated by a given graph of a relationship between two variables determine other representations of…

# Math Magic! Your Favorite Movie of all Time!

INSTRUCTIONS: DO NOT cheat. DO YOUR math, THEN compare the results on the list of movies at the bottom of this post. You will be AMAZED at how scary true and accurate this test is: Pick a number from 1 – 9. Multiply that number by 3. Add 3. Multiply be 3 again. Your total will be a two digit number. Add the first and second digits together to find your favorite movie (of all time) in the list of 17 movies below: Movie List Gone with the Wind E.T. Blazing Saddles Star Wars Forrest…

# Numbers Guy: Showman, Scholar, savant … cashier?

Here is a heartwarming story about a man who likes numbers.

# How watching reality television helped me discover the “key” to teaching difficult students.

When I was a kid I remember liking to pretend I was a WWE wrestler and crush empty soda cans with by bare hands to demonstrate my strength. I also remember for some odd reason after I crushed the soda can I sometimes try to fix the can and restore it back to its original shape by un crushing it, but no matter how hard I tried the can I crushed was never the same. Evidence of the damage I inflicted always remained. Many years later I still have no idea why I tried to restore the cans I crushed but I realize the image…

# Can you solve the most famous math problem in English Literature? How many were going to St Ives?

The following trick question appeared in the early 19th century in a Mother Goose nursery rhyme: As I was going to St Ives, I met a man with seven wives, Every wife had seven sacks, Every sack had seven cats, Every cat had seven kits, Kits, cats, sacks, wives, How many were going to St. Ives? Answer: 2, 800 do you know how we get this answer?

# How the golden ratio and the Fibonacci sequence are connected

Recall that the golden ratio is a special irrational number that is approximately equal to 1.618. It appears frequently in geometry, art, and architecture. Also recall that the Fibonacci sequence is the series of numbers: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34 … Each number is found by adding up the two numbers before it. For example 5 is found by adding 3 and 2. German Astronomer Johannes Kepler once wrote that “as 5 is to 8, so 8 is to 13, approximately, and as 8 is to 13, so 13 is to 21, approximately”. What Kepler…