Introduction to 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)
Please express your views of this topic Linear Equations with Fractions by commenting on blog.
Fractions Problems on addition and subtraction:
Simple help problem1:
Add the two factions `250/7` and `290/7`
Solution for fractions:
The given two fractions `250/7` and `290/7`
=`250/7` +`290/7`
=`(250+290)/7`
=`540/7`
This can be simplified has
=77.14
Simplehelp problem 2:
Add the two factions `350/8` and `300/8`
Solution for fractions:
The given two fractions `350/8` and `300/8`
=`350/8` +`300/8`
=`(350+300)/8`
=`650/8`
This can be simplified has
=`81.25`
Simplehelp problem 3:
Subtract faction `70/50` and `20/50`
Solution for fractions:
The two given fractions are `70/50` and `20/50`
= `70/50` -`20/50`
=`(70-20)/50`
=`50/50`
This can be reduced further as 1
Fraction problems for multiplication:
Simplehelp problem 1:
Multiply the factions `300/8` and `270/8` and reducing the final answer if possible
Solution for fractions:-
Given we need to multiply this fractions`300/8` and`270/8`
Fractions can multiplied using this formula `(a*c)/(b*d)` .
Here a = 300, b = 8, c= 270, d= 8.
= `(a*c)/(b*d)`
=`(300*270)/(8*8)` by solving it we get
=`81000/64`
It can be reduced further as
= 1265.625
Simplehelp problem 2:
Multiply the fractions 80/6 and 40/6 and reducing the final answer if possible
Solution for fractions:-
Given we need to multiply this fractions`80/6` and`40/6`
Fractions can multiplied using this formula` (a*c)/(b*d).`
Here a = 80, b = 6, c= 40, d= 6.
= `(a*c)/(b*d) `
=`(80*40)/(6*6)` by solving it we get
=`3200/36`
It can be reduced further as
= 88.88
Is this topic Significant Figure Calculator hard for you? Watch out for my coming posts.
Factions problems on finding Equivalent fractions and reducing fraction:
Simplehelp problem 1:
Find equivalent fraction for `14/5`
Solution for fractions:
Equivalent fraction to multiply numerator and denominator
Denominator is 5 and the numerator is 14
Multiply denominator and numerator by 2
= `(14*2)/(5*2)`
= `28/10`
So the equivalent fraction of `14/5` is `28/10`
Simple help problem 2:
Reduce the fraction `30/36`
Solution for fractions:
The given fraction is
= `30/36`
It can be reduced further as
36 can be written as 6 * 6 and 30 can be written as 6 *5
= `( 6*5)/(6*6)`
By crossing out 6 and 6 we get
= `5/6`
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)
Please express your views of this topic Linear Equations with Fractions by commenting on blog.
Fractions Problems on addition and subtraction:
Simple help problem1:
Add the two factions `250/7` and `290/7`
Solution for fractions:
The given two fractions `250/7` and `290/7`
=`250/7` +`290/7`
=`(250+290)/7`
=`540/7`
This can be simplified has
=77.14
Simplehelp problem 2:
Add the two factions `350/8` and `300/8`
Solution for fractions:
The given two fractions `350/8` and `300/8`
=`350/8` +`300/8`
=`(350+300)/8`
=`650/8`
This can be simplified has
=`81.25`
Simplehelp problem 3:
Subtract faction `70/50` and `20/50`
Solution for fractions:
The two given fractions are `70/50` and `20/50`
= `70/50` -`20/50`
=`(70-20)/50`
=`50/50`
This can be reduced further as 1
Fraction problems for multiplication:
Simplehelp problem 1:
Multiply the factions `300/8` and `270/8` and reducing the final answer if possible
Solution for fractions:-
Given we need to multiply this fractions`300/8` and`270/8`
Fractions can multiplied using this formula `(a*c)/(b*d)` .
Here a = 300, b = 8, c= 270, d= 8.
= `(a*c)/(b*d)`
=`(300*270)/(8*8)` by solving it we get
=`81000/64`
It can be reduced further as
= 1265.625
Simplehelp problem 2:
Multiply the fractions 80/6 and 40/6 and reducing the final answer if possible
Solution for fractions:-
Given we need to multiply this fractions`80/6` and`40/6`
Fractions can multiplied using this formula` (a*c)/(b*d).`
Here a = 80, b = 6, c= 40, d= 6.
= `(a*c)/(b*d) `
=`(80*40)/(6*6)` by solving it we get
=`3200/36`
It can be reduced further as
= 88.88
Is this topic Significant Figure Calculator hard for you? Watch out for my coming posts.
Factions problems on finding Equivalent fractions and reducing fraction:
Simplehelp problem 1:
Find equivalent fraction for `14/5`
Solution for fractions:
Equivalent fraction to multiply numerator and denominator
Denominator is 5 and the numerator is 14
Multiply denominator and numerator by 2
= `(14*2)/(5*2)`
= `28/10`
So the equivalent fraction of `14/5` is `28/10`
Simple help problem 2:
Reduce the fraction `30/36`
Solution for fractions:
The given fraction is
= `30/36`
It can be reduced further as
36 can be written as 6 * 6 and 30 can be written as 6 *5
= `( 6*5)/(6*6)`
By crossing out 6 and 6 we get
= `5/6`
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