Equivalent Fractions: Simplifying And Building With Answers Page 16

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Determine whether the decimal form of each rational number will be terminating or repeating.
Do not actually convert the fraction to decimal!
14
19
73.
74.
75
90
19
38
75. !
76. !
64
125
67
53
77. !
78. !
448
480
21
49
79.
(Hint: Simplify first)
80.
(Hint: Simplify first)
120
175
9
21
81. !
82. !
480
448
Answer each question as true or false. If it is false, give a specific example to show that it is
false. If it is true, explain why.
83. Every fraction has either a terminating or repeating decimal form.
84. Every repeating decimal can be written as a fraction.
a
85. If the numbers a and b are relatively prime, then the fraction
is already simplified.
b
a
86. If the numbers a and b are not relatively prime, then the fraction
is not simplified.
b
87. There is only one decimal form for every fraction.
(Hint: Refer back to Exercises 95 and 96 of the previous section.)
88. There is only one fraction for every terminating decimal.
160

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