Operations with Rational Numbers Any number that can be written in the form, where m and n are...

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Operations with Rational Numbers

Transcript of Operations with Rational Numbers Any number that can be written in the form, where m and n are...

Page 1: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

Operations with Rational Numbers

Page 2: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

Any number that can be written in the form , where m and n

are integers and n 0, is called a

rational number

In other words, fractions….

Page 3: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.
Page 4: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

Fractions are used when we need to identify part of a whole.

Page 5: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

To combine Rational Numbers, you must have a …

COMMON DENOMINATOR

Page 6: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

• The LCD is the smallest number that all the denominators divide into evenly.

2 and 3

Think of the LCD for the following pairs of numbers

LCD = 6

3 and 4 LCD = 12

2 and 7 LCD = 14

3 and 6 LCD = 6

Page 7: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

For example:

1 + 1 = 3 4 12 12

X 4

X 4

4 + 3

X 3

X 3

= 7 12

Page 8: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

For example:

2 + 1 = 3 5 15 15

X 5

X 5

10

+ 3

X 3

X 3

= 13 15

Page 9: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

For example:

1 - 2 = 2 5 10 10

X 5

X 5

5 - 4

X 2

X 2

= 1 10

Page 10: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

For example:

3 + 2 = 4 5 20 20

X 5

X 5

15

+ 8

X 4

X 4

= 23 20

Page 11: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

Multiplying and Dividing Rational Numbers

Page 12: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

To multiply Rational Numbers, multiply corresponding

numerators and denominators

For example:

3 4 5 7

=

12

35

Page 13: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

1 4 3 5

=

4

15

1 2 3 3

=

2

9

Page 14: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

For division:Flip the second RN and Multiply

15

5 27 3

= ?

5 3 7 2

= 14

Page 15: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

5 24 7

=

5 7 4 2

=

358

Page 16: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.

See Sheets

Page 17: Operations with Rational Numbers Any number that can be written in the form, where m and n are integers and n 0, is called a rational number In other.