Introduction :
Fraction is one of a part in math numerical values. A fraction number is an integer value. Fraction number is a one branch of the whole number value in decimals. A Fraction number is consisting of a two parts. That is numerator value and denominator value. In online few websites are providing fraction pattern tutoring. In this article we shall discuss the pattern block fractions. I like to share this Types of Fractions with you all through my article.
Types of Pattern Block Fractions:
Proper Fractions:
In proper fractions having numerator value is less than the denominator value is called as proper fractions.
Example: `5/9` and `6/13`
Improper Fractions:
In improper fractions having numerator value is larger than or equal to their denominators value is called as improper fractions.
Example: `6/5` and `9/7`
Mixed Fractions:
In mixed fraction Numbers having a two part, which is a whole number part and a fractional part is called as mixed numbers.
Example: `3(2/5)` and `4(1/3)`
Decimal Fractions:
In decimal fraction number having denominator value as 10, 100 or 1000 or any other higher power of 10 is called as decimal fractions.
Example: `7/10` and `65/100`
Simple Fractions:
In simple fraction number having both the numerator and denominator as whole numbers are called simple fractions.
Example: `4/5` , `12/95` .
Sample Problem for Pattern Block Fractions:
Pattern block fraction problem 1:
Evaluate the value of given fraction numbers `(7)/(9)` + `(5)/(9)`
Solution:
In the proper fraction number a denominator values are same. So we are directly add or subtract the numerator values.
Step 1: In the given problem denominator values are same.
Step 2: Add the numerator values of given numbers, we get.
`(7)/(9)` + `(5)/(9)` = `(7 + 5)/(9)`
=`(12)/(9)`
Step 3: Now we are simplify the fraction values.
= `(4)/(3)`
Pattern block fraction problem 2:
Evaluate the value of given fraction numbers`(9)/(11)` + `(8)/(11)`
Solution:
In the proper fraction number a denominator values are same. So we are directly add or subtract the numerator value.
Step 1: In the given problem denominator values are same.
Step 2: Add the numerator values of the given numbers, we get.
`(9)/(11)` + `(8)/(11)` = `(9+8)/(11)`
= `(17)/(11)`
Fraction is one of a part in math numerical values. A fraction number is an integer value. Fraction number is a one branch of the whole number value in decimals. A Fraction number is consisting of a two parts. That is numerator value and denominator value. In online few websites are providing fraction pattern tutoring. In this article we shall discuss the pattern block fractions. I like to share this Types of Fractions with you all through my article.
Types of Pattern Block Fractions:
Proper Fractions:
In proper fractions having numerator value is less than the denominator value is called as proper fractions.
Example: `5/9` and `6/13`
Improper Fractions:
In improper fractions having numerator value is larger than or equal to their denominators value is called as improper fractions.
Example: `6/5` and `9/7`
Mixed Fractions:
In mixed fraction Numbers having a two part, which is a whole number part and a fractional part is called as mixed numbers.
Example: `3(2/5)` and `4(1/3)`
Decimal Fractions:
In decimal fraction number having denominator value as 10, 100 or 1000 or any other higher power of 10 is called as decimal fractions.
Example: `7/10` and `65/100`
Simple Fractions:
In simple fraction number having both the numerator and denominator as whole numbers are called simple fractions.
Example: `4/5` , `12/95` .
Sample Problem for Pattern Block Fractions:
Pattern block fraction problem 1:
Evaluate the value of given fraction numbers `(7)/(9)` + `(5)/(9)`
Solution:
In the proper fraction number a denominator values are same. So we are directly add or subtract the numerator values.
Step 1: In the given problem denominator values are same.
Step 2: Add the numerator values of given numbers, we get.
`(7)/(9)` + `(5)/(9)` = `(7 + 5)/(9)`
=`(12)/(9)`
Step 3: Now we are simplify the fraction values.
= `(4)/(3)`
Pattern block fraction problem 2:
Evaluate the value of given fraction numbers`(9)/(11)` + `(8)/(11)`
Solution:
In the proper fraction number a denominator values are same. So we are directly add or subtract the numerator value.
Step 1: In the given problem denominator values are same.
Step 2: Add the numerator values of the given numbers, we get.
`(9)/(11)` + `(8)/(11)` = `(9+8)/(11)`
= `(17)/(11)`
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