Olympic Games Mathematics

Monagetti Olympic Marathon
Image Source: http://resources0.news.com.au

In this lesson we look at some Mathematics related to the Olympic Games.

Marathon Distance Compared to Middle Distance

How long is the 800m middle distance running race in the Olympics, compared to the Marathon Race ?

We will answer this by comparing the 800m to the Marathon as a Percentage.

When we compare items and calculate percents, it is important that the items are both in the same units.

The Marathon is a long-distance running event with an official distance of 42.195 kilometres (26 miles and 385 yards), that is usually run as a road race.

The event was instituted in commemoration of the fabled run of the Greek soldier Pheidippides, a messenger who ran from the Battle of Marathon to Athens.

So we have:

800m Running Race compared to

42.195 km Marathon.

Some people will immediately do the calculation as follows:

( 800 / 42.195 ) X ( 100/1 ) = 1896 %

This Percentage answer is way too big and makes it appear that an 800m race is much bigger than a 42 km Marathon!

We need to convert units before working out the Percentage !

For 800m and 42.195km the smaller unit is meters “m”, because a meter is much shorter than a whole km.

Each km = 1000m, and so we multiply the km by 1000

Eg. 42.195 x 1000 = 42 195 m.

So we work out our Percentage as follows:

% = ( 800 / 42195 ) X ( 100/1 )

% = 1.8959592

% = 2 %

Since 2% = 2/100 = one fiftieth, this means we would need to do fifty 800m runs to reach the distance of the Marathon.

Each 800m race is 2 laps of the running track, and so the Marathon is about 100 laps of the track.

If you are in Australia, then think about running around a football oval 100 times. This will give you an idea of how long the Marathon is.

The Marathon is a LONG race !

 
 

How Gold is a Gold Medal ?

Phelps 8 Gold Medals
Image Source: http://media.nowpublic.net

The incredible Michael Phelps from the USA won eight gold swimming medals in the one Olympics.

But how much Gold is in a Gold Medal ?

Gold Medals weigh 500 grams. Only 6 grams of this is Pure Gold, the rest is usually Silver metal.

As a percentage, for Gold we have:

( 6 / 500 ) x ( 100 / 1 ) = 600 / 500 = 1 and 1/5 or 1.2 %

So only 1.2% of a Gold Medal is actually Gold.

 
 

Olympic Games Improvement Percentages

The following website has some interesting statistics on the Percentage Improvements which have been made in various Olympic events through the use of Technology.

(Go to the end of the article to find the percentages).

http://www.azcentral.com/news/articles/2012/09/06/20120906olympics-new-performance-devices.html

Here are some interesting facts from this article.

Olympic 100m Sprint
Image Source: http://img05.beijing2008.cn

In the 100-meter sprint, Athletes’ performance improved 24 percent over the last 100 years, but only 4 percent is due to tighter aerodynamic clothing. The other 20 percent is a result of improvements in physiology, nutrition, coaching, better running tracks and other factors.

Olympic Cycling
Image Source: https://c479107.ssl.cf2.rackcdn.com

In Cycling, technology has been the biggest factor in improvements: 101 percentage points of the 220 percent in improvement in the one-hour cycling record has been found to be due to developments in bike aerodynamics.

Pole Vaulter
Image Source: http://graphics8.nytimes.com

In Pole Vaulting, Poles went from wood to bamboo and then to metal before switching to carbon or glass fiber. It is believed that 27 percent of the 86 percent improvement in Pole Vole Height achievements has been due to these changes in materials.

 
 

Latest Shoe Technology

Nike Flyknot Shoe
Image Source: http://www.ecouterre.com

London 2012 will see the debut of Nike’s new minimalist marathon running shoe called the “Flyknit”.

This shoe is a virtually seamless meshlike shoe, that is in keeping with the barefoot “less-is-more” approach to running.

The 5.6-ounce weight is 19 percent lighter than the Nike shoes worn by marathoners in the men’s 2011 World Championships.

Adidas is introducing a 3.5-ounce spiked sprinting shoe, called the “Adizero Prime SP”.

These lightweight shoes, worn by U.S. sprinter Tyson Gay, are based on the assertion that lower mass allows runners to accelerate and change direction faster.

Plenty of Mathematics is involved with the design of these running shoes including Geometry, Symmetry, Distribution of Forces, Tensile Forces of Materials, as well as Energy and Impact Absorption.

Many Calculations and Algebra Formulas are also associated with the computer aided design, manufacture, and testing of this new technology footwear.

Information Source: http://www.azcentral.com/news/articles/2012/09/06/20120906olympics-new-performance-devices.html

 
 

Training Mathematics

Guy leg pressing blue weights
Image Source: http://sp.life123.com

As part of their training program, all Olympic atheletes will probably do some regular workouts in the gym doing weight training.

The type of program they do is dependant on the events they are in.

Setting up a weight training program is in fact very mathematical, and involves the concept of “1RM”.

1RM is the maximum weight a person could lift to do one repetition of a given exercise.

Rather than actually attempt to load the weights up to do 1RM, which could result in muscle injury, there is a mathematical calculation that is performed, usually by an Online Calculator.

Once the 1RM value has been obtained for a given weight lifting exercise, Percentage mathematics is then used to work out the training program as per the following table:

Table of Values

The types of training indicated in the above table, as per the “Brian Mac” site are as follows:

Strength Endurance

The aim is to develop muscles that are able to to produce repeated contractions under conditions of fatigue. This requires high repetitions (15+) with light loading (30-50% of 1RM). Appropriate for field sports, rowing and martial arts.

Power

The aim is to develop fast powerful movements. This requires medium number of repetitions (6-10) with medium to heavy loading (70-80% of 1RM). Appropriate for power based events e.g. sprinting, jumping (long jump), throwing (Javelin).

Maximum Strength

The aim is to enable maximum loads to be lifted. This requires low number of repetitions (1-5) with heavy loads (80-100% of 1RM). Appropriate for Power Lifting, Olympic Lifting, Shot Putt.

In the table shown previously, all weight to be lifted is expressed as a percentage of the “1RM” weight value which is set at 100%.

The 1RM weight is the maximum weight we can lift for a specific exercise, where the weight is so heavy that we are only able to do one repetition of that weight. We are not strong enough to do a second lift of that weight.

As we train and get stronger, this 1RM value may become larger, and so it needs to be recalculated from time to time.

For full detaled information on the Mathematics of Weight Training, click the link below to view our complete lesson on this.

http://passyworldofmathematics.com/weight-training-mathematics/

 
 

Interactive Graph of Medal Counts

Olympic Medals by Geography
Image Source: http://infosthetics.com

The following link is to an interactive graph which shows how many medals countries have won at each Olympic Games.

The number of medals is shown by bubbles. The size of each bubble indicates how many medals were won by that country.

As you move your mouse onto a given bubble, it gives a count of the total Gold, Silver, and Bronze medals for that particular country.

Clicking on each year on the timeline, gives the graph of all countries medal counts for that particular Olympics.

We found that clicking the “By Ranking” tab gives the easiest graph to read, (Default is by Geography as shown above).

http://www.nytimes.com/interactive/2008/08/04/sports/olympics/20080804_MEDALCOUNT_MAP.html

Here is what a typical medals graph looks like in “By Ranking” view:

Olympic Medals by Ranking
Image Source: http://infosthetics.com

This Interactive Medals Graph is great for having students gather data to graph the number of medals won by a given country over several years of Olympics, as well as Percentages of Gold Silver and Bronze medals comparisons, and several other statistical investigations.

 
 

Australian Dollar vs Gold Medals

Aussie Dollar vs Olympic Medals graph
Image Source: http://australianindependentbusinessmedia.com.au

Alan Kohler, an Australian Finance Specialist, has recently produced the above graph on his website:

http://www.alankohler.com.au/

According to Alan, this graph historically shows that whenever the Australian dollar took a fall compared to the US Dollar, Australia performed very well at the Olympics.

At the current time of the 2012 London Olympics, the Australian Dollar continues to rise with insignificant falls in the graph (the blue line).

According to Alan, this could mean that Australia will not win many gold medals at London.

However, here at Passy World, our interpretation of the graph is that when the Australian Dollar has been on the rise, then a surge in Gold Medals follows.

Therefore we believe that Australia could be up for winning quite a few gold medals at the current London Olympics.

The bottom line here is that there is no real world reason that winning Olympic Gold Medals should be related to the value of the Dollar.

The mathematical correlation between the two graphs shown above is interesting, but at the same time is probably not a true predictor of team performance.

 
 

Maths Behind the Olympic Games

Female High Jumper arched back
Image Source: http://atlechic.webcindario.com

The following web page has some great information about Olympic events such as High Jump, where the athelete’s center of gravity is of critical importance to getting a good result.

http://motivate.maths.org/content/Olympics

 
 

Olympic Mathematics Activities

Sillouettes of all the olympic 38 events
Image Source: http://www.dsgnwrld.com

The “Maths and Sport” Website has a great set of activities that students can do in class which are related to the Olympic Games.

There are also teacher guides and lesson plans for each activity.

The link to this University of Cambridge website is as follows:

http://sport.maths.org/content/

 

There are also Olympic Games Maths Activities at the following links:

http://www.suffolkmaths.co.uk/pages/Maths%20Projects/Olympic2012.htm

http://www.tes.co.uk/article.aspx?storyCode=6170892

http://www.tes.co.uk/teaching-resources/primary-42198/ks2-maths-43720/olympic-games-2012-evt4202/?SFBC_FilterOption=8&parametrics=43780

http://www.tes.co.uk/TaxonomySearchResults.aspx?parametrics=primary,42198,43720,EVT-4202&mode=browse

 
 

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Calculating Percentages

Students in House Colours
Image Source: http://1.bp.blogspot.com

In this lesson we are Calculating One Amount of Another, as a Percentage.

In the above picture, we have a number of student leaders dressed in their House Colours.

What percentage of the students are in Green House ?

Checking the photo, six out of the 16 students are wearing Green.

The Fraction of students wearing Green is therefore 6 out of 16 or 6/16.

We then Multiply this fraction by 100/1 to convert it into a percentage.

Eg. 6/16 x 100/1 = 600 / 16 (Divide by 4)

= 150 / 4 = (Divide by 2) = 75 / 2 = 37.5 %

So 37.5% of the students in the photo belong to Green House.

Note that we could have first simplified 6/16 by dividing by 2 to make 3 /8 .

3/8 is then a simpler fraction to do the mathematics with.

Eg. 3/8 x 100/1 = 300 / 8 (Divide by 2)

= 150 / 4 = (Divide by 2) = 75 / 2 = 37.5 %

 

In Red House there are also six student leaders.

Students in Red House
Image Source: http://2.bp.blogspot.com

What is the percentage of boys compared to girls in Red House ?

In the Red House photo, there are 2 boys compared to 4 girls.

The Ratio or Fraction of boys compared to girls is therefore 2/4 which simplifies to 1/2.

We can now Multiply this fraction by 100/1 to convert it into a Percentage:

1/2 x 100/1 = 1/2 of 100 = 50% .

Eg. 2 / 4 x 100/1 = 200 / 4 = 50 %

There is 50%, or half as many, boys as girls in Red House.

 
 

Comparing Items in Different Units

When we compare items and calculate percents, it is important that the items are both in the same units.

For example let’s compare how far the 800m running race in the Olympics is compared to the Marathon.

Steve Monagetti Marathon on Sydney Bridge
Image Source: http://resources0.news.com.au

The Marathon is a long-distance running event with an official distance of 42.195 kilometres (26 miles and 385 yards), that is usually run as a road race.

The event was instituted in commemoration of the fabled run of the Greek soldier Pheidippides, a messenger who ran from the Battle of Marathon to Athens.

So we have:

800m Running Race compared to

42.195 km Marathon.

Some people will immediately do the calculation as follows:

800 / 42.195 X 100/1 = 1896 %

This Percentage answer is way too big and makes it appear that an 800m race is much bigger than a 42 km Marathon!

We need to convert units before working out the Percentage.

Calculating Percentages
Image Copyright 2012 by Passy’s World

For 800m and 42.195km the smaller unit is meters “m”, because a meter is much shorter than a whole km.

Each km = 1000m, and so we multiply the km by 1000

Eg. 42.195 x 1000 = 42 195 m.

So we work out our Percentage as follows:

% = 800 / 42195 X 100/1

% = 1.8959592

% = 2 %

Since 2% = 2/100 = one fiftieth, this means we would need to do fifty 800m runs to reach the distance of the Marathon.

The Marathon is a LONG race !

 
 

How to Calculate Percentage

In this lesson we are Calculating One Amount of Another, as a Percentage.

This is a three step process.

Calculating Percentage
Image Copyright 2012 by Passy’s World

 
 

Calculating Percentages Examples

The following examples show how we can calculate percentages of one amount expressed as part of another amount.

Calculating Percentages Examples
Image Copyright 2012 by Passy’s World

 
 

Videos About Percentage Calculations

This quick intoductory video which shows how to do a basic two numbers into a Percent question.

 
 

Here is Part 1 of a two part video all about calculating percentage values of two nukmbers.

 
 

Here is Part 2 of the previous video which deals with Improper Fractions creating Percentage answers that are bigger than 100.

 
 

This next video shows an alternative way of working out the Percentage, by using Proportion and Cross Multiplying.

 
 

Related Items

Introduction to Percentages
Converting Percentages to Fractions
Converting Percentages to Decimals
Converting Fractions to Percentages
Converting Decimals to Percentages
Converting Percentages (All Types)
Interesting Percentages
Percentages and Weight Training
Decimals and Percentages Games

 

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Converting Percentages

AFL percentages pink graph
Image Source: http://www.edublogs.org

In Australian AFL Football the Fraction of (Total Points Scored by a Team) / (Total Points Scored Against it by its Opponents) is converted into a “Percentage” which helps establish the Team’s current position on the week by week progressive ladder.

AFL Ladder June 2012
Image Source: http://i1045.photobucket.com

Note in the above ladder that teams 2, 3, 4, and 5 all have 9 wins and 3 losses, and so they have been ranked by Percentage.

If you want to find out more about how Percentages and the AFL ladder work, then click the link below:

http://www.afl.com.au/development/aflexplained/about/tabid/13532/default.aspx#ladder

 

Conversion of many types of items into Percentages is vitally important in our modern world.

Examples include Test Scores, Unemployment Rates, Company Profit Increases, Investment Earnings, Rates of Obesity, Price Increases, Fuel Economy Improvements, and so on.

Percentage is a great unit of measurement, because people usually understand what parts of 100 mean, such as 50% means one half, 25% means one quarter, and so on.

Doing Percentage Conversions is an important skill to master.

 
 

Percentage Conversions Summary

The following diagram summarises how to do Percentage Conversions.

Percentage Conversions Diagram
Image Copyright 2012 by Passy’s World

We have covered these conversions as separate lessons previously as follows:

Converting Percentages to Fractions
Converting Percentages to Decimals
Converting Fractions to Percentages
Converting Decimals to Percentages

The following are the required steps for doing each of these four types of conversions.

 

Converting Percentages to Fractions

There are three conversions which need to be mastered: Whole Number Percentages, Fractional Percentages, and Decimal Percentages.

The steps for doing these three types of Percentage to fraction Conversions are as follows.

Percentages to Fractions Summary
Image Copyright 2012 by Passy’s World

 
 

Fraction Percentages Summary
Image Copyright 2012 by Passy’s World

 
 

Decimal Percentages Summary
Image Copyright 2012 by Passy’s World

 
 

Converting Percentages to Decimals

Percentages to Decimal Conversion
Image Copyright 2012 by Passy’s World

 
 

Converting Fractions to Percentages

Fraction to Percentage
Image Copyright 2012 by Passy’s World

 
 

Converting Decimals to Percentages

Decimal to Percentage 1
Image Copyright 2012 by Passy’s World

 
 

Percentage Conversion Worksheets

The following worksheets from the excellent website: “Math Worksheets 4 Kids” each give a PDF document of questions to do, followed by the Answers on the next page when we scroll down.

Click the links below to open up each of these worksheets and do the questions.

Converting Percentages to Fractions

Converting Percentages to Decimals

Converting Fractions to Percentages

Converting Improper Fractions to Percentages

Converting Decimals to Percentages

 
 

Related Items

Introduction to Percentages
Converting Percentages to Fractions
Converting Percentages to Decimals
Converting Fractions to Percentages
Converting Decimals to Percentages
Interesting Percentages
Percentages and Weight Training
Decimals and Percentages Games

 

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Converting Decimals to Percentages

Fold Bracelets
Image Source: http://www.thehindu.com

In 14 carat gold jewellery, 0.6 grams of each gram in the ring, bracelet, necklace, or ear rings, is Pure Gold.

The remaining 0.4 grams of metal are a mixture of 0.25 grams of Silver, and 0.15 grams of Copper.

We can easily calculate the Percentage of Gold in any 14 carat gold jewellery item, by converting the Decimal Value of 0.6 to a Percentage.

To convert any Decimal to a Percentage, we Multiply the Decimal by 100, and put on a % sign.

Percentage of Gold = 0.6 x 100 = 60 %

 
 

Converting Decimals to Percentages

Changing a Decimal value into a Percentage involves multiplying the Decimal Value by 100.

This can be done using a calculator.

Without using a calculator converting is still a simple process as shown below.

Decimal to Percentage 1
Image Copyright 2012 by Passy’s World

 
 

Converting Decimals to Percentages – Examples

The following examples show some common Decimals to Percentages Conversions.

These can be done very easily without a calculator, by moving the decimal point two places to the right, and zero filling any gaps.

This should give the exact same result as multiplying the decimal by 100 on a calculator.

Decimals to Percentages 2
Image Copyright 2012 by Passy’s World

 

Other examples are these:

1.2 becomes 12_% then we fill the empty gap with a zero to make 120%

0.055 becomes 005.5 then we remove two leading zeroes to obtain 5.5%

0.4 becomes 04_% then we fill the empty gap with a zero to make 040%, and then remove the zero in the front to get a final answer of 40%.

It is worthwhile memorizing these common Decimal to Percent values:

0.1 = 10%
0.2 = 20%
0.25 = 25%
0.5 = 50%
0.75 = 75%
1 = 100%
1.25 = 125%
2 = 200%

 
 

Converting Decimals to Percentages Video

This very short video is by Your Teacher.com, and shows how to move the decimal point 2 places to the right to make a decimal into a percent.

 
 

Converting Decimals to Percentages Video

The first part of this video covers converting Decimals to Pecentages, and then the remainder of the video reviews the other conversion we have done in previous lessons..

 
 

Converting Decimals to Percentages Video

Advance the YouTube player slider and watch the second half of this video.

Eg. Move the video slider to the 5 minutes 40 seconds position to do this.

The first part shows how to convert Percentages into Decimals by moving decimal places to the left.

The second part from 5:40 onwards covers the Decimals to Percentages that we are doing in this lesson.

 
 

Instructional Website: Math Goodies

Click the link below to go through an excellent lesson on Converting Decimals to Percentages.

At the end of the lesson, do the Online Quiz.

http://www.mathgoodies.com/lessons/vol4/decimals_to_percents.html

 
 

Decimal to Percentage Games

Have fun playing the following games which will help you do all types of conversions including Decimals to Percentages.

Percents Fractions Decimals – “Decention” Game

Decention Grps of 3

“Decention” involves Percents Fractions and Decimals Groups of 3 Matching.

Use the mouse to move the players into circles in groups of 3, then click the “Check” button to see how things are going. The groups of three have to be equal values. For example 4/5 and 0.8 and 80% belong in a group of three because they are all representations of 80 percent.

http://www.mathplayground.com/Decention/Decention.html

 
 

Decimals to Percents Time Trial

Dec to Perc Time trial

In this Time Trial activity, we type the answer in the answer box and then press enter, (or click the check box). We are then given immediate feedback about our answer. At the end of the time we get a % accuracy score for our work.

http://www.xpmath.com/forums/arcade.php?do=play&gameid=32

 
 

Related Items

Introduction to Percentages
Converting Percentages to Fractions
Converting Percentages to Decimals
Converting Fractions to Percentages
Interesting Percentages
Percentages and Weight Training
Decimals and Percentages Games

 

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Converting Fractions to Percentages

Augustus Chocolate Willy Wonker
Image Source: http://4.bp.blogspot.com

Let’s say we did a survey about people liking chocolate.

We were wondering if anyone liked chocolate as much as “Augustus” (pictured above), who went swimming in a river of chocolate in the original “Willy Wonker and the Chocolate Factory” movie.

Our survey results turned out as follows:

1 out of every 10 people did not like chocolate at all, and 2 out of every 5 people were undecided, and 1 out of every 2 people love chocolate so much that they eat it everyday!

These survey results as fractions look like this:

Do Not Like Chocolate – 1/10

Do not Like or Dislike – 2/5

Love chocolate Totally – 1/2

Statistical Results are not usually presented like this, because it is too hard to compare items.

Eg. How can we know how much bigger 1/2 is than 1/10.

Survey Results are usually converted to Percent Values, so that we can compare them far more easily.

 

To Convert a Fraction to a Percent: MULTIPLY BY 100 / 1

 

Multiplying each of our Chocolate Survey Fractions by 100/1 gives the following results:

Do Not Like Chocolate – 10 %

Do not Like or Dislike – 40 %

Love chocolate Totally – 50 %

It is now much clearer to compare results.

For example we can now see that five times as many people love chocolate as those who hate chocolate, (50 % compared to 10 %).

 

This lesson is all about converting Fractions to Percentages.

To convert any Fraction into a Percentage, follow these steps.

Fraction to Percentage
Image Copyright 2012 by Passy’s World

 
 

Common Percent Values

The following common Fraction and Percentage Values should be be commited to memory.

It is very useful to have an idea of what Fraction of a whole amount any given Percentage is.

Percentage 1

Percentage 2
Image Copyright 2012 by Passy’s World

 
 

Video about Fractions into Percentages

The following video shows some examples of converting fractions to Percentages by Multiplying them by 100, and then simplifying.

Here at Passy World we believe this is the easiest way to change any Fraction into a Percent value.

 
 

Video about Fractions into Percentages

Watch the following video which shows how to convert Fractions into Percentage Values, but using a different method to what we have in our Passy’s World lesson.

This video shows how to convert a Fraction to a Decimal, and then convert the Decimal to a Percent.

 
 

Video About Converting Fractions to Decimals

Using the methods from our Percentage lessons on Passy’s World, we would have to convert a Fraction to a Decimal by doing:

Fraction into Percent, and then converting this Percent into a Decimal.

This works okay and will give the correct answer.

However if you want to know a faster way to get straight from a Fraction to a Decimal, (Using Dividing), then watch the following video on how to do this.

 
 
Fractions to Percent Online Converters

Percent to Fraction Online Calculator

The above two calculators can be found at the following links, and work as shown above.

(This first link is for Fraction to Percentage conversion which we are doing in this lesson).

http://www.calculatorsoup.com/calculators/conversions/fractiontopercent.php

and

http://www.calculatorsoup.com/calculators/conversions/percenttofraction.php

 
 

Percentage Games

The following fun online games provide practice in converting Fractions to Percentages, as well several other common mathematical conversions.

If you find these games difficult, then we suggest you do the lessons in the “Related Items” section after the games.

 
 

“Bravo Millionaire”

Millionaire

In this one or two player millionaire game, we can practice changing fractions and decimals into percents. It is well done and lots of fun.

Click here to play Fractions Decimals Millionaire

 
 

“Bravo Jeopardy”

Jeopardy

In this really fun jeopardy game we change fractions to decimals and percents and vice-versa. We can play this game by solo, or with our friends, or in teams. Remember to click on your character to get them to buzz in first for the answer.

Click here to play Fractions Decimals Jeopardy

 
 

Related Items

Introduction to Percentages
Converting Percentages to Fractions
Converting Percentages to Decimals
Interesting Percentages
Percentages and Weight Training
Decimals and Percentages Games

 

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