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Fractions | Adding Fractions How-To Add Fractions 1) Find the LCD 2) Make equivalent fractions Whatever you do to the denominator, do to the numerator, too 3) Add the numerators, while the denominator stays the same 4) Reduce / Simplify if possible

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Page 1: Fractions | Adding Fractionsleviner7481.weebly.com/uploads/8/5/8/1/85819272/... · The distance from Maddi’s house to the mailbox is ⅖ mile. The distance from the mailbox to the

Fractions | Adding Fractions

How-To Add Fractions

1) Find the LCD2) Make equivalent

fractions○ Whatever you do to

the denominator, do to the numerator, too

3) Add the numerators, while the denominator stays the same

4) Reduce / Simplify if possible

Page 2: Fractions | Adding Fractionsleviner7481.weebly.com/uploads/8/5/8/1/85819272/... · The distance from Maddi’s house to the mailbox is ⅖ mile. The distance from the mailbox to the

AddingFractions

Here are some common key words to helpyou:

+ All together + Altogether+ Both + Combined+ In all + Perimeter+ Sum + Total

Word Problem Examples● Annalease and Krista are baking cupcakes. Annalease has ¾ cup of

flour. Krista has 1 ⅙ cups of flour. How many cups of flour do they have altogether?

● Kenneth needs ½ stick of butter to make cornbread. He also needs ¼ stick of butter to make muffins. How many sticks of butter does he need in all?

● The distance from Maddi’s house to the mailbox is ⅖ mile. The distance from the mailbox to the bus stop is ⅓ mile. What is the total distance from Maddi’s house to the bus stop?

Page 3: Fractions | Adding Fractionsleviner7481.weebly.com/uploads/8/5/8/1/85819272/... · The distance from Maddi’s house to the mailbox is ⅖ mile. The distance from the mailbox to the

Fractions | Subtracting Fractions

How-To Subtract Fractions

1) Find the LCD2) Make equivalent

fractions○ Whatever you do to

the denominator, do to the numerator, too

3) Subtract the numerators, while the denominator stays the same

4) Reduce / Simplify if possible

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SubtractingFractions

Key Words- Difference

- Fewer- How many more- How much more

- Left- Less

- Remain- -er words for comparison

Word Problem Examples● Jackson’s soccer ball weighs ⅞ pound. His bag containing

his soccer gear weighs 5 ⅙ pounds. How much more does the bag weigh than the soccer ball?

● Muskan bought 5 ¼ feet of yarn to make Mars for her solar system project. She used 2 ⅜ feet to make Mars. How much yarn does Muskan have left?

● Ryan is growing different tomato plants and studying their heights. The Beefsteak tomato plant grew 3 ¼ feet. The Roma tomato plant grew 2 ⅞ feet. What is the difference between heights of the tomato plants?

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Fractions | Multiplying Fractions

How-To Multiply Fractions

1) Multiply the numerators○ If you’re

multiplying mixed numbers, first turn the mixed number into an improper fraction

2) Multiply the denominators

3) Reduce / Simplify if possible

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MultiplyingFractions

Word Problem Examples● Addison adopted 6 red

pandas. Kaylynn adopted 2 ⅓ times as many pugs as Addison adopted red pandas. How many pugs did Kaylynn adopt?

● Isaac puts 4 oranges in a bag. Each orange weighs ⅜ pound. How much does the bag of oranges weigh?

● Nathan read ⅝ of a 56-page book. How many pages did he read?

● Zeinab made 9 ½ cups of snack mix for a party. Her guests ate ⅓ of the mix. How much snack mix did her guests eat?

Check out these common key words:x # of label x Areax As many as x As much asx Product x Timesx Total

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Fractions | Dividing Fractions

KEEP

Switch

Flip

How-To Divide Fractions

1) Keep - Switch - Flip○ If you’re dividing mixed

numbers, first turn the mixed number into an improper fraction

2) Reduce / Simplify if possible

Then, switch division to multiplication!

Last, write the reciprocal, or flip the numerator and the denominator!

Keep the first number the same!

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_____ ÷ _____

total/what is shared goes first

Key Words÷ Equal / Equally

÷ Quotient÷ Same amount

÷ Share÷ When you’re

cutting or separating something

÷ When you’re given a total

Word Problem Examples● Peyton is training to be on

American Ninja Warrior. It takes her 8 minutes to run 10 miles. She spent the same amount of time running each mile. How much time did it take Peyton to run each mile?

● A recipe for French Silk Pie calls for ¾ cup of heavy whipping cream. Mila has 6 cups of heavy whipping cream. How many French Silk Pies can she make with that amount of heavy whipping cream?

● Twelve friends share 4 garlic knots equally. What fraction of a garlic knot does each friend get?

DividingFractions