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Dividing Fractions

Dividing Fractions

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Dividing Fractions. Dividing Fractions. Recall the method for multiplying fractions. Remember that multiplying and dividing are opposite operations. Ex) Divide. Dividing Fractions. Recall the method for multiplying fractions. Remember that multiplying and dividing are opposite operations. - PowerPoint PPT Presentation

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Page 1: Dividing Fractions

Dividing Fractions

Page 2: Dividing Fractions

Dividing FractionsRecall the method for multiplying fractions.

Remember that multiplying and dividing are opposite operations.

Ex) Divide.

Page 3: Dividing Fractions

Dividing FractionsRecall the method for multiplying fractions.

Remember that multiplying and dividing are opposite operations.

Ex) Divide.

Page 4: Dividing Fractions

Dividing FractionsRecall the method for multiplying fractions.

Remember that multiplying and dividing are opposite operations.

Ex) Divide.

Page 5: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

Page 6: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

Page 7: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

Page 8: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

We can invert and multiply.

Page 9: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

We can invert and multiply.

Page 10: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

We can invert and multiply.

Page 11: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

We can invert and multiply.

Page 12: Dividing Fractions

Dividing FractionsEx) Can we use that method here?

No, we don’t want decimals.

We need a different method.

We can invert and multiply.

Page 13: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Page 14: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Fractions may look different, but remember they are still numbers. We should still think of division in the same way.

Page 15: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Fractions may look different, but remember they are still numbers. We should still think of division in the same way. Here, we are trying to figure out how many times one number will fit into another number.

Page 16: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Page 17: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

81

3

Page 18: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

81

3

81

13

Page 19: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

81

3

18

13

81

13

Page 20: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Invert and Multiply !!!

81

3

18

13

81

13

Page 21: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

81

3

124

18

13

81

13

Page 22: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

81

3

24124

18

13

81

13

Page 23: Dividing Fractions

Dividing FractionsEx) Rhiannon is planning to make friendship bracelets for her friends. Each bracelet is made with a piece of string that is 1/8 m in length. How many bracelets can she cut from a piece of string that is 3 m long?

Rhiannon can make 24 bracelets from a 3 m rope.

81

3

24124

18

13

81

13

Page 24: Dividing Fractions

Dividing Fractions.

18

81

: sreciprocalcalledareandNOTE

Page 25: Dividing Fractions

Dividing Fractions

.1:

.18

81

:

togethermultipliedaretheywhenofproductahavetheyifothereachofsreciprocalarenumbersTwoDEFINTION

sreciprocalcalledareandNOTE

Page 26: Dividing Fractions

Dividing Fractions

111

88

18

81

.1:

.18

81

:

togethermultipliedaretheywhenofproductahavetheyifothereachofsreciprocalarenumbersTwoDEFINTION

sreciprocalcalledareandNOTE

Page 27: Dividing Fractions

Dividing FractionsEx) Divide.

65

2215

Page 28: Dividing Fractions

Dividing FractionsEx) Divide.

65

2215

56

2215

Page 29: Dividing Fractions

Dividing FractionsEx) Divide.

Invert and Multiply !

65

2215

56

2215

Page 30: Dividing Fractions

Dividing FractionsEx) Divide.

15 and 5 have a common factor.

65

2215

56

2215

Page 31: Dividing Fractions

Dividing FractionsEx) Divide.

Divide them both by 5.

65

2215

56

2215

Page 32: Dividing Fractions

Dividing FractionsEx) Divide.

65

2215

16

223

56

2215

Page 33: Dividing Fractions

Dividing FractionsEx) Divide.

22 and 6 have a common factor.

65

2215

16

223

56

2215

Page 34: Dividing Fractions

Dividing FractionsEx) Divide.

Divide them both by 2.

65

2215

16

223

56

2215

Page 35: Dividing Fractions

Dividing FractionsEx) Divide.

Divide them both by 2.

65

2215

13

113

16

223

56

2215

Page 36: Dividing Fractions

Dividing FractionsEx) Divide.

65

2215

13

113

16

223

56

2215

Page 37: Dividing Fractions

Dividing FractionsEx) Divide.

65

2215

119

13

113

16

223

56

2215

Page 38: Dividing Fractions

Operations with Mixed Numbers Ex 6) Divide.

5411

54

41

516

14

516

4513

Page 39: Dividing Fractions

Operations with Mixed Numbers Ex 6) Divide.

5411

54

41

516

14

516

4513

Page 40: Dividing Fractions

Operations with Mixed Numbers Ex 6) Divide.

Invert and Multiply

5411

54

41

516

14

516

4513

Page 41: Dividing Fractions

Operations with Mixed Numbers Ex 6) Divide.

Invert and Multiply

5411

54

41

516

14

516

4513

Reduce on the diagonal .Divide by the common factor.

Page 42: Dividing Fractions

Operations with Mixed Numbers Ex 6) Divide.

Invert and Multiply

5411

54

41

516

14

516

4513

Reduce on the diagonal .Divide by the common factor.

Page 43: Dividing Fractions

Operations with Mixed Numbers

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