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FractionsAdding with Common Denominators
Adding with Different Denominators
Multiplying
DividingAdd straight across the top (numerators)𝑦6+2𝑦6= If the base(denominator) is the same…Add/Subtract Common Denominators
Can it be simplified?3𝑦6= 
3÷3𝑦6÷3= 3
𝑦6+2𝑦6= 𝑦+2𝑦6=3𝑦6=𝑦2 Add the numeratorsSimplify
Algebraic fractions
𝑦6+2𝑦5= Make the bases the same(choose a common denominator)Add/Subtract Different Denominators
Multiply top & bottom by the SAME number.(changes the look not the fraction)𝑦×56×5+2𝑦×65×6= 30
Add straight across the top (numerators).5𝑦30+12𝑦30= Now the base (denominator) is the same…
Can it be simplified?17𝑦30= 
𝑦6+2𝑦5= 𝑦×56×5+2𝑦×65×6= 5𝑦30+12y30=17𝑦30 Make denominators the sameMultiply top and bottom by same numberAdd the numeratorsSimplify if you can!
Algebraic fractions
Multiply straight across the top (numerators)𝑦2×43𝑥= Multiply straight across the bottom (denominators)Multiply
Can it be simplified?4𝑦6𝑥= 
4÷2𝑦6÷2𝑥= 2
Multiply numerators, multiply denominators𝑦2×43𝑥= 𝑦×42×3𝑥= 4𝑦6𝑥=2𝑦3𝑥 Simplify
Algebraic fractions
𝑦2÷43𝑥= Flip the secondfractionupside down(invert)Divide
Multiply straight across the top (numerators)𝑦2×3𝑥4= Multiply straight across the bottom (denominators)
Can it be simplified?3𝑥𝑦8= 

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Algebraic fractions