Your Status: Logged out Log in

Find out how many squareswould be needed to make up a certain pattern according to its sequence.  

Member rating: No Rating | Words: | Submitted: Mon Dec 01 2003

Page Preview
Preview
Previous 1 of 10 Next

On the left is an image preview of every page of this document, and below are the first 150 words with formatting removed:

╨╧рб▒с>■  LN■   K                                                                                                                                                                                                                                                                                                                                                                                                                                                ье┴5@ Ё┐0L.bjbj╧2╧2 #KнXнXЮ#н      ИPPPPPPPpЇ"Ї"Ї"8,# 8#\pW$юа#а#а#а#а#а#а#а#╓#╪#╪#╪#╪#╪#╪#$E%RЧ'`№#Pа#а#а#а#а#№#PPа#а#$а#а#а#а#Pа#Pа#╓#а#а#╓#а#а#▓#PP▓#а#Ф# ░д╚,YЙ╟Ї"а#▓#╓#'$0W$▓#ў)а#ў)▓#dдhPPPPў)P▓#$а#а#а#а#№#№#ppДЇ"а#ppЇ"2D and 3D Sequences Project Plan of Investigation In this experiment I am going to require the following: A calculator A pencil A pen Variety of sources of information Paper Ruler In this investigation I have been asked to find out how many squares would be needed to make up a certain pattern according to its sequence. The pattern is shown on the front page. In this investigation I hope to find a formula which could be used to find out the number of squares needed to build the pattern at any sequencial position. Firstly I will break the problem down into simple steps to begin with and go into more detail to explain my solutions. I will illustrate fully any methods I should use and explain how I applied them to this certain problem. I will firstly carry out this experiment on a 2D pattern and then extend my investigation to 3D. The Number of Squares in Each Sequence I have achieved the following information by drawing out the...

Get instant access



  • Instant, unlimited access to our documents in full
  • Swap your work for free access, or pay £4.99
  • To see the full version of this document and 149,979 others
Register Now