M46

Fractions

MathematicsGrade 12Grade 11Grade 10Grade 2Grade KGrade 1Grade 3Grade 5Grade 6Grade 7Grade 8Grade 9Grade 4

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DEFINITION:
a numerical quantity that is not a whole number.

HOW TO
Example:
½,1/3, ¾, 5/8.

Everyday Use:
Fractions are used every day when dividing things into portions

Lyrics

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

Multiply that 

 

Fractions 

Break them down 

Break them down 

Break them down 

And divide that 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

And subtract that 

 

Fractions 

Break them down 

Break them down 

Break them down 

You know you’ve got to add that 

 

Numbers over numbers got to break it down (break it down) 

Greatest common factor then I take it down (take it down) 

Numbers on the bottom (yea them numbers on the bottom) 

First I spot them then I got them 

Got to make them the same  

but only if I want to add that  

but if i aint trying to have that  

probably mean that I’m gonna multiply 

it’s an easy reason to laugh at 

first the top two then the bottom til you get it 

but you know that we aint fininshed (uh uh) 

come on and get with it 

cause everyone knows sometimes you’ve got to simply 

so I want to explain how to identify 

numerator, denominator divided by the same thing 

do it til you can’t no more the answer’s there it’s waiting 

 

Now all this fractions business is a breeze 

Success so typical they kind of freeze (they kind of freeze)   

No rats or mice but you know we getting cheese (we getting cheese) 

And you know it’s cause we do it all with these (okay) 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

Multiply that 

 

Fractions 

Break them down 

Break them down 

Break them down 

And divide that 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

And subtract that 

 

Fractions 

Break them down 

Break them down 

Break them down 

You know you’ve got to add that 

 

And we’re talking division 

Listen up don’t miss this 

There’s a process 

Taking a second to see if I got ya’ll attention 

Second fraction, I flip it 

Call that the reciprocal  

Get that I’m good to go 

Good to roll I’m in the flow 

The way I do it’s so beautiful 

Then I’m back to multiplication (yea) 

Top and then the bottom, right 

Yea, I’m listening to my training 

If they’re hot, then we’re flaming 

Cause we get it right and that’s every time (yea) 

Kind of like it’s every time I bust a rhyme and it’s always fly (right) 

You know we’re talking about them fractions (fractions) 

Get the answer to the question then I am relaxing (relaxing) 

Want to know the known parallel then I’m taxing (taxing) 

Piece of the pie man you know I’m about my fractions (fractions) 

Ha, and now we’re living like we’re supposed to be 

Hear the right answer in the class then you know it’s me 

(right) know it’s me, you know it’s me 

And you know we rolling deep  

And you know it’s KMG 

And now you know about fractions 

Get a pencil and work until 3 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

Multiply that 

 

Fractions 

Break them down 

Break them down 

Break them down 

And divide that 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

And subtract that 

 

Fractions 

Break them down 

Break them down 

Break them down 

You know you’ve got to add that 

 

Greatest common factor-GCF 

Least common denominator-LCD 

Add up fractions with different (different) different (different) denominators  

Find the LCD  

Rename the fractions to have the LCD 

Add numerators of the fraction  

And simplify that fraction (that fraction) 

2 over 9 3 over 12 the GCD is 3 (3) 

Cause 3 goes into 9 and 12 (3 goes into 9 and 12) 

Divide one and multiply the other by 3 (3) 3 (3) 

Watch me break down these fractions then eat (eat) see 

Rename the fractions and use the LCD (D) D 

2 (2) over 9 is now 8 (8) over 36  

3 over 12 turns to 9 over that LCD 

The way I’m working through these fractions 

You’ve got nothing on me 

Then you add the numerators over that LCD 

So, the answer is 17 over 36 you see 

That’s how you break down these fractions so eat (eat) see 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

Multiply that 

 

Fractions 

Break them down 

Break them down 

Break them down 

And divide that 

 

Fractions 

Break them down 

Break them down 

Break them down 

Break them down 

And subtract that 

 

Fractions 

Break them down 

Break them down 

Break them down 

You know you’ve got to add that 

Standards

  • CCSS.MATH.CONTENT.3.NF.A.2 — Understand a fraction as a number on the number line; represent fractions on a number line diagram.
  • CCSS.MATH.CONTENT.7.SP.C.8.A — Understand that, just as with simple events, the probability of a compound event is the fraction of outcomes in the sample space for which the compound event occurs.
  • CCSS.MATH.CONTENT.7.EE.B.3 — Solve multi-step real-life and mathematical problems posed with positive and negative rational numbers in any form (whole numbers, fractions, and decimals), using tools strategically. Apply properties of operations to calculate with numbers in any form; convert between forms as appropriate; and assess the reasonableness of answers using mental computation and estimation strategies.
  • CCSS.MATH.CONTENT.3.NF.A.1 — Understand a fraction 1/b as the quantity formed by 1 part when a whole is partitioned into b equal parts; understand a fraction a/b as the quantity formed by a parts of size 1/b.
  • CCSS.MATH.CONTENT.3.NF.A.3 — Explain equivalence of fractions in special cases, and compare fractions by reasoning about their size.
  • CCSS.MATH.CONTENT.6.NS.A.1 — Interpret and compute quotients of fractions, and solve word problems involving division of fractions by fractions, e.g., by using visual fraction models and equations to represent the problem.