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Fraction Notation

by: Krisha Hamblin

20

0

4

Fraction Notation MATH 109

Krisha Hamblin
UWEC
GPA 3.0
Algebra for Calculus
Anand D. Sharma

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This is a review of fraction notation and its use with addition, subtraction, multiplication, and division of arithmetic numbers
COURSE
Algebra for Calculus
PROF.
Anand D. Sharma
TYPE
Class Notes
PAGES
4
WORDS
KARMA
25 ?

Popular in Math

This 4 page Class Notes was uploaded by Krisha Hamblin on Tuesday September 22, 2015. The Class Notes belongs to MATH 109 at University of Wisconsin - Eau Claire taught by Anand D. Sharma in Summer 2015. Since its upload, it has received 20 views. For similar materials see Algebra for Calculus in Math at University of Wisconsin - Eau Claire.

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Date Created: 09/22/15
Fraction Notation This is a review of fraction notation and its use with addition subtraction multiplication and division of arithmetic numbers The top number is called the numerator and the bottom number is called the denominator Whole numbers consist of the natural numbers and 0 O 1 2 3 4 5 6 The arithmetic numbers also called the nonnegative rational numbers consist of the whole numbers and the fractions such as two thirds and nine fifths The arithmetic numbers can also be described as follows The arithmetic numbers are the whole numbers and the fractions such as 8 or three fourths All these numbers can be names with fractions notion a over b where a and b are whole numbers and b does not equalO All numbers can be names with fraction notation Example we can name the whole number 9 and 9 over one We call 9 and 9 over one an equivalent expression To find an equivalent expression is critical to a study of algebra The identity of property of 0 For any number A A O A Adding 0 to any number gives that same number Fraction Notation The identity of property of 1 A 1 A Multiplying any number by 1 gives that same number Equivalent expressions for 1 For any number A A does not equal 0 onerA1 Multiplying Fractions To multiply fractions multiply the numerators and multiply the dominators A over B times C over D A times C over B times D Fraction Notation This is a review of fraction notation and its use with addition subtraction multiplication and division of arithmetic numbers The top number is called the numerator and the bottom number is called the denominator Whole numbers consist of the natural numbers and 0 O 1 2 3 4 5 6 The arithmetic numbers also called the nonnegative rational numbers consist of the whole numbers and the fractions such as two thirds and nine fifths The arithmetic numbers can also be described as follows The arithmetic numbers are the whole numbers and the fractions such as 8 or three fourths All these numbers can be names with fractions notion a over b where a and b are whole numbers and b does not equalO All numbers can be names with fraction notation Example we can name the whole number 9 and 9 over one We call 9 and 9 over one an equivalent expression To find an equivalent expression is critical to a study of algebra The identity of property of 0 For any number A A O A Adding 0 to any number gives that same number Fraction Notation The identity of property of 1 A 1 A Multiplying any number by 1 gives that same number Equivalent expressions for 1 For any number A A does not equal 0 onerA1 Multiplying Fractions To multiply fractions multiply the numerators and multiply the dominators A over B times C over D A times C over B times D

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