Introduction to step by step adding fractions:
A fraction is a number that can represent part of a whole. The earliest fractions were reciprocals of integers: ancient symbols representing one part of two, one part of three, one part of four, and so on. A much later development were the common or "vulgar" fractions which are still used today (½, ?, ¾, etc.) and which consist of a numerator and a denominator.
(Source: Wikipedia)
Step by Step Adding Fractions:
1. Add the two fractions `20/3` and `22/4`
Solution:
The two fractions are `20/3` and `22/4`
Step1: Add two fraction
=`20/3` +`22/4`
Step2: There the denominator are different so we need to take lcm to preform addition
=`(80+66)/12`
Step3: By adding 80 and 66 the answer is 146
=`146/12`
Step4: This can be simplified has
=12.1
2. Add the two fractions `40/4` and `50/5`
Solution:
The two fractions are `40/4` and `50/5`
Step1: Add two fraction
=`40/4` +`50/5`
Step2: There the denominator is sameso we need to take lcm to preform addition
=`(200+200)/20`
Step3: By adding 200 and 200 the answer is 400
=`400/20`
Step4: This can be simplified has
= 1
3. Add the two fractions `60/5` and `70/6`
Solution:
The two fractions are `60/5` and` 70/6`
Step1: Add two fraction
=`60/5` +`70/6`
Step2: There the denominator is same so we need to take lcm to preform addition
=`(360+350)/30`
Step3: By adding 360 and350 the answer is 710
=`710/30`
Step4: This can be simplified has
= 23.66
Between, if you have problem on these topics solving equations with variables on both sides, please browse expert math related websites for more help on rate of change formula.
Step by Step Adding Fractions:
4. Add the fractions `5/6` and `25/30`
Solution:
The two fractions are `5/6` and `25/30`
Step1: The given Two fractions are equivalent fractions
By simplifying `25/30` we get 5/6
Step2:
Now we need to find the sum of `5/6` and `5/6`
= `5/6` +`5/6`
Step3 : There the denominator are same so add the numerators in the fractions together
=`(5+5)/6`
The sum of 5 and 5 is 10
So `(5+5)/6` can be written as `10/6`
Step4:
This can be reduced further as `5/3`
5. Add the two fractions `80/6` and `90/6`
Solution:
The two fractions are `80/6` and `90/6`
Step1: Add two fraction
=`80/6` +`90/6`
Step2: There the denominator is same so add the numerators in the fractions together
=`(80+90)/6`
Step3: By adding 80 and 90 the answer is 170
=`170/6`
Step4: This can be simplified has
= 28.33
6. Add the two fractions `1000/3` and `120/4`
Solution:
The two fractions are `100/3` and `120/4`
Step1: Add two fraction
=`100/3` +`120/4`
Step2: There the denominator is same so we need to take lcm to preform addition
=`(400+3690)/12`
Step3: By adding 400 and 360 the answer is 760
=`760/12`
Step4: This can be simplified has
= 63.33
A fraction is a number that can represent part of a whole. The earliest fractions were reciprocals of integers: ancient symbols representing one part of two, one part of three, one part of four, and so on. A much later development were the common or "vulgar" fractions which are still used today (½, ?, ¾, etc.) and which consist of a numerator and a denominator.
(Source: Wikipedia)
Step by Step Adding Fractions:
1. Add the two fractions `20/3` and `22/4`
Solution:
The two fractions are `20/3` and `22/4`
Step1: Add two fraction
=`20/3` +`22/4`
Step2: There the denominator are different so we need to take lcm to preform addition
=`(80+66)/12`
Step3: By adding 80 and 66 the answer is 146
=`146/12`
Step4: This can be simplified has
=12.1
2. Add the two fractions `40/4` and `50/5`
Solution:
The two fractions are `40/4` and `50/5`
Step1: Add two fraction
=`40/4` +`50/5`
Step2: There the denominator is sameso we need to take lcm to preform addition
=`(200+200)/20`
Step3: By adding 200 and 200 the answer is 400
=`400/20`
Step4: This can be simplified has
= 1
3. Add the two fractions `60/5` and `70/6`
Solution:
The two fractions are `60/5` and` 70/6`
Step1: Add two fraction
=`60/5` +`70/6`
Step2: There the denominator is same so we need to take lcm to preform addition
=`(360+350)/30`
Step3: By adding 360 and350 the answer is 710
=`710/30`
Step4: This can be simplified has
= 23.66
Between, if you have problem on these topics solving equations with variables on both sides, please browse expert math related websites for more help on rate of change formula.
Step by Step Adding Fractions:
4. Add the fractions `5/6` and `25/30`
Solution:
The two fractions are `5/6` and `25/30`
Step1: The given Two fractions are equivalent fractions
By simplifying `25/30` we get 5/6
Step2:
Now we need to find the sum of `5/6` and `5/6`
= `5/6` +`5/6`
Step3 : There the denominator are same so add the numerators in the fractions together
=`(5+5)/6`
The sum of 5 and 5 is 10
So `(5+5)/6` can be written as `10/6`
Step4:
This can be reduced further as `5/3`
5. Add the two fractions `80/6` and `90/6`
Solution:
The two fractions are `80/6` and `90/6`
Step1: Add two fraction
=`80/6` +`90/6`
Step2: There the denominator is same so add the numerators in the fractions together
=`(80+90)/6`
Step3: By adding 80 and 90 the answer is 170
=`170/6`
Step4: This can be simplified has
= 28.33
6. Add the two fractions `1000/3` and `120/4`
Solution:
The two fractions are `100/3` and `120/4`
Step1: Add two fraction
=`100/3` +`120/4`
Step2: There the denominator is same so we need to take lcm to preform addition
=`(400+3690)/12`
Step3: By adding 400 and 360 the answer is 760
=`760/12`
Step4: This can be simplified has
= 63.33
No comments:
Post a Comment