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math 116 week 1 notes

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by: Stacey Boateng

math 116 week 1 notes MATH 116

Marketplace > Radford University > Mathematics (M) > MATH 116 > math 116 week 1 notes
Stacey Boateng
GPA 3.2

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there are the notes from the first week of classes! enjoy
Math and Humanity
William Case
Class Notes
math and humanity
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This 3 page Class Notes was uploaded by Stacey Boateng on Friday January 22, 2016. The Class Notes belongs to MATH 116 at Radford University taught by William Case in Spring 2016. Since its upload, it has received 14 views. For similar materials see Math and Humanity in Mathematics (M) at Radford University.


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Why didn't I know about this earlier? This notetaker is awesome, notes were really good and really detailed. Next time I really need help, I know where to turn!

-Myrtis Volkman


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Date Created: 01/22/16
Math 116: Egyptian numbers Examples of number systems- Egyptian Attic/Greek Mayan Traditional/Chinese Babylonian Hindu/ Arabic Egyptians used hieroglyphics to represent the corresponding number values: (the frog for 100,000 can also be substituted as a fish) examples: Base Systems: - In the US we use the base 10 system: this means we have digits from 0-9 System Base Digits Place values Binary 2 0,1 1,2,4,8,16,32 Quintary 5 0,1,2,3,4,5 1,5,25,125,625 Octal 8 0,1,2,3,4,5,6,7,8 1,8,64,512,4096 Ten 10 0,1,2,3,4,5,6,7,8, 1,10,1000 9 How would you count using binary numbers? Examples: convert the following base 2 number to a base 10 number: 3 2 0 111 2 12 +12 +12+12 18+41+12+11 8+4+2+1=15 1011 212 +02 +12 +12 1 0 18+41+12+11 8+0+2+1=11 Convert the following base 10 number to a binary number: 165 0 2 -1 (Use long division, there is 1 remainder, 1-1=0) 2 -2 skip 2- 2 4 (Use long division, there is 1 remainder, 5-4=1) 2 -8 skip 4 2 -18 skip 2 -32 (Use long division, there is 1 remainder, 37-32=5) 6 2 -64 skip 2 -128 (Use long division, there is 1 remainder, 165-128=37) 8 2 -256 skip *you continue to do long division until you get the number 0, start from the number closest to the given number and work from there, skip any numbers that are too large. 7 7 6 4 3 2 1 Conversion: 12 +02 +12 +02 +02 +12 +02 0 +12 = 10100001


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