PRACTICE
Multiply:
1^18 (^223)
3^56 (^225)
15 1107
2^12 135 (^314)
4^18 623 (^115)
ANSWERS
3
9^15
25^12
13
33
Division of Fractions
When dividing fractions, it is necessary to use thereciprocalof a fraction. To
find the reciprocal of a fraction, interchange the numerator and the denomi-
nator. For example, the reciprocal of^23 is^32. The reciprocal of^58 is^85. The
reciprocal of 15 is 151. Finding the reciprocal of a fraction is also calledinverting.
To divide two fractions, invert the fraction after the division sign and
multiply.
EXAMPLE
Divide^34 ^78.
SOLUTION
3
4
7
8
¼
3
4
8
7
invert
7
8
and multiply
2
¼
3
4
8
7
1
¼
6
7
68 CHAPTER 4 Fractions: Part 2