Batman's Travel Plans Batman is very superstitious when he travels in the Batmobile and will only drive along roads with certain properties on each journey.

Slides:

Advertisements

Similar presentations

Services in the urban area Services include shops, offices, leisure, transport and welfare.

Advertisements

SKIP PLAY INSTRUCTIONSINTRO VIDEOLEVEL CODE The aim of the maze levels is to navigate through the maze and click on the Batman logo to progress to the.

Test practice Multiplication. Multiplication 9x2.

Jim Pond's Mission Mathematical MI5 desperately need some information held by one of their arch enemies Ernest Stavros Blowfield. Their top agent, Jim.

Where does how we travel have an impact? On your body On the planet In our community.

Perplexing problems 1. What’s the number?  It has 3 digits  It is a multiple of 11  All the digits are odd  The sum of its digits is a square number.

Trial and Improvement Practice © T Madas.

The Stagecoach Problem

Chapter 4 Number Theory. Terms Factors Divides, divisible, divisibility Multiple.

(a) (b) (c) (d). What is (1,2,3)  (3,4,2)? (a) (1, 2, 3, 4) (b) (1,2)  (3,4) (c) (1,3,4,2) (d) (3,1)  (4,2)

Scale and Distance.

THE CRICKET IN TIMES SQUARE LindaC/Callison/2012.

Aberdeen By: Dillon Sylvander. Where is Aberdeen Located in the Country? Aberdeen is located In the British Isles, Scotland. Scotland is not a Country,

Structures 7 Decision Maths: Graph Theory, Networks and Algorithms.

By : Parker Graham.  Factors of 22: 1,2,11,22. Factors are numbers that can be multiplied to make a certain number.  Factor string: 11*2. Factor strings.

Super Hero Stratified Sampling. Super Hero Stratified Sampling - What's The Story? In tough economic times the Super Heroes of the world are trying to.

© T Madas From the numbers in the list below, find: the square numbers.

Bigger than 5Odd A B C D Think of a number that could belong in each of the regions If you think a region is impossible to fill, convince me why!

1.Create a Venn diagram using the numbers in the cloud to show the odd and prime numbers 2.Create a Venn diagram using the numbers in the cloud to show.

Multiplication Squares Unit 3 Activity 2. Multiplication Squares Resource Sheet

Relative Motion Outline Example. Remember Ex 1: Two cars are moving towards one another. Car 1 is moving at v 1 =20m/s and Car 2 at v 2 =30m/s. a) What.

Every Day Is Mathematical Rita Barger, Ph.D

The Pythagorean Theorem Only works for right triangles.

Maps: the blueprints of travel.  There are dozens of kinds of maps.

Types of number even numbers A number that ends in 2, 4, 6, 8 or 0

What is a HERO?. The Epic  Also called an heroic poem  Long narrative poem  Reflects values of its society  Tells of the deeds of a larger-than-life.

© T Madas What comes next and what is the name of these sequences?

 If N= (P₁) ˣ ×(P₂)ʷ ×(P₃) ʸ  Then no. of factors of N=(x+1) ×(w+1) ×(y+1)  For example: N = 50² × 14  Find the total factors, prime factors, composite.

DN# Travelling to Secondary School letzgogreen.org.

Odd numbers1, 3, 5, 7, 9, 11, 13,... Even numbers2, 4, 6, 8, 10, 12, 14,... MultiplesThe multiples of 2 are 2, 4, 6, 8, 10, … The multiples of 3 are 3,

10-1 人生与责任淮安工业园区实验学校连芳芳 “ 自我介绍 ” “ 自我介绍 ” 儿童时期的我.

Guide Signs Pavement Markings.  Guide signs provide information about intersecting roads, help direct you to cities and towns and show points of interest.

Learning and remembering.

Superman's Journey. A Map of Superman's Jurisdiction:

1) Important places in my life 2) Towns and cities 3) Doing sightseeing 4) Giving directions.

Superman Bearings. Superman has to fly around his local area catching criminals. He obviously flies in a straight line between cities and towns as that.

EVEN NUMBERS EVEN NUMBERS 1 = prime 2 = prime1 3 = prime 4 = 2 x 22 5 = prime 6 = 2 x 33 7 = prime 8 = 2 x 2 x 24 9 = 3 x 3 10 = 2 x 55.

PowerPointmaths.com © 2004 all rights reserved

TOWNS and PLACES Important places in my life Towns and cities

Number and patterns quiz

Venn Diagrams For each Venn diagram insert the numbers 1 to 10 into the correct sections. 1. Multiples of 2 Multiples of or less Factors of 12 2.

Directions Choose one of the following Cities and Destinations:

LUXURY HOMES. Provident Park Square Residential Apartments ●

Yahoo Mail Customer Support Number

Title 1  Our experience drives us forward 2.

Most Effective Techniques to Park your Manual Transmission Car

How do Power Car Windows Ensure Occupants Safety

Signs, Signals, and Markings

Factors, multiple, primes: Types of numbers from prime factors

Louisiana Travels.

SEQUENCES WHAT IS A SEQUENCE?

Monsters in Monstropolis come in all shapes and sizes.

Using just four straight lines, pass through all the dots without taking your pen off the page. No folding of paper allowed.

Dot to Dot Types of Number

Super Hero Stratified Sampling

№96 сонли умумий ўрта мактабининг ўқитувчиси Эшанкулова феруза

F5 To do this activity you should: Know the square numbers

Super Hero Stratified Sampling

F5 To do this activity you should: Know the square numbers

Out and About at City Hall

Mathematics: a Powerful Tool for Solving Problems

The GOTHAM strum in 4 |: G7 | | | | | C7 | |G7 | | | D7 |C7 |G7 | :|

Presentation transcript:

Batman's Travel Plans Batman is very superstitious when he travels in the Batmobile and will only drive along roads with certain properties on each journey. Can you help plan his route for each of these journeys? Remember: He doesn't have to go on the shortest route.

M3 M5 M8 M10 M36 M9 M11 M20 M19 M16 M60 M1 M15 M2 M4 M18 M17 M23 M37 M12 M35 M21 M24 M49 M25 M45 The roads Batman can travel on are below:

These are the journeys he needs to take: 1.Gotham City to Codsville only using odd numbers. 2.Happy Harbour to Zenith City only using even numbers. 3.Ivy Town to Radiance only using multiples of 5. 4.Gotham City to New Carthage only using multiples of 3. 5.Gotham City to Happy Harbour only using factors of 36. List the roads he needs to drive along to complete his journey. All journeys can be completed! M3M3 M5M5 M8M8 M 10 M 36 M9M9 M 11 M 20 M 19 M 16 M 60 M1M1 M 15 M2M2 M4M4 M 18 M 17 M 23 M 37 M 12 M 35 M 21 M 24 M 49 M 25 M 45

These are the journeys he needs to take: 6.Park City to Ivy Town only using prime numbers. 7.Metropolis to Park City only using factors of Park City to Radiance only using multiples of 3. 9.Gotham City to Radiance only using square numbers. 10.Metropolis to Codsville only using triangular numbers. List the roads he needs to drive along to complete his journey. All journeys can be completed! M3M3 M5M5 M8M8 M 10 M 36 M9M9 M 11 M 20 M 19 M 16 M 60 M1M1 M 15 M2M2 M4M4 M 18 M 17 M 23 M 37 M 12 M 35 M 21 M 24 M 49 M 25 M 45

Thanks for all your help!