190 Rational Numbers
Chapter Study
Guide and Review
Key Vocabulary
bar notation
common denominator
least common denominator
(LCD)
like fractions
monomial
negative exponent
rational numbers
repeating decimal
scientific notation
standard form
terminating decimal
unlike fractions
Vocabulary Check
Choose the correct term or number to
complete each sentence.
- 1.875 is an example of a (terminating,
repeating) decimal. - A common denominator for the fractions
32 and ^14 is (7, 12). - To add like fractions, add the (numerators,
denominators). - When dividing by a fraction, multiply by
its (value, reciprocal). - Fractions with different denominators are
called (like, unlike) fractions. - The mixed number 2 ^47 can be renamed
as ( 2 ^77 , 1 _^117 ). - When multiplying fractions, multiply the
numerators and (multiply, keep) the
denominators. - Fractions, terminating decimals, and
repeating decimals are (integers, rational
numbers). - 3.16 × 103 is expressed in (scientific
notation, standard form). - The least common denominator for ^58
and 127 is (4, 24).
Key Concepts
Terminating and Repeating Decimals
(Lesson 1)
- A terminating decimal is a decimal whose digits
end. Repeating decimals have a pattern in their
digits that repeats forever.
Adding and Subtracting Fractions (Lesson 2)
- To add or subtract fractions, rename the fractions
using the LCD. Then add or subtract the
numerators and write the result over the
denominator.
Multiplying and Dividing Fractions (Lesson 3)
- To multiply fractions, multiply the numerators and
multiply the denominators. - To divide by a fraction, multiply by its
multiplicative inverse, or reciprocal.
Scientific Notation (Lesson 4)
- A number is expressed in scientific notation when
it is written as the product of a factor and a power
of 10. The factor must be greater than or equal to
1 and less than 10.
Be sure the following
Key Concepts are noted
in your Foldable.
2-3 Multiply and Divide Fractions
2-2 Add and Subtract Fractions
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