Fraction/Decimal Equivalents - Memorization helps

Study the examples below. When you convert any fraction with a denominator of 5 to a decimal, the answer is always the top number _____________________?  $\frac{1}{5}=\frac{2}{10}=0.2\ \ \cdots\cdots\ \frac{3}{5}=\frac{6}{10}=0.6$  

• tripled

• doubled

• repeated

• itself

Study the examples below. When you convert any fraction with a denominator of 3 to a decimal, you get a ___________________ decimal. $\frac{1}{3}=0.333...\ and\ \frac{2}{3}=0.666...$  

• repeating

• terminating

• doubled

• tripled

Study the examples below. When you convert any fraction with a denominator of 3 to a decimal, you take the numerator and ________________ it and put a repeating sign over it! $\frac{1}{3}=0.\overline{3}\ \cdots\cdots\frac{2}{3}=0.\overline{6}$  

• double

• triple

• quadruple

• keep

Study the examples below. 
When you convert any fraction with a denominator of 9 to a decimal, you take the numerator and _____________ it and put a repeating sign over it! $\frac{2}{9}=0.\overline{2}\ \cdots\cdots\frac{4}{9}=0.\overline{4}\ \cdots\cdots\ \frac{7}{9}=0.\overline{7}$  

• double

• triple

• quadruple

• keep

Since there are 4 quarters in a dollar, and there are 4 quarters in a football game, then what is 1 quarter or 1/4 equal as a decimal?

• 0.10

• 0.14

• 0.25

• 0.75

Tags

CCSS.4.NF.C.6

Since there are 4 quarters in a dollar, and there are 4 quarters in a football game, then what does 3 quarters or 3/4 equal as a decimal?

• 0.3

• 0.34

• 0.25

• 0.75

Tags

CCSS.4.NF.C.6

Study the examples below. 
When you convert any fraction with a denominator of 10 to a decimal, the answer is always _________________ $\frac{1}{10}=\ 0.1\ \cdots\cdots\ \frac{3}{10}=0.3\ \cdots\cdots\frac{7}{10}=0.7\ \cdots\cdots\ \ \frac{9}{10}=0.9$  

• the same as the numerator.

• double the numerator.

• half the numerator.

• the denominator.

Study the examples below.
When a fraction has a denominator of 8, the decimal equivalent always ends in what decimal place? $\frac{1}{8}=0.125\ \cdots\cdots\ \frac{3}{8}=0.375\ \cdots\cdots\ \frac{5}{8}=0.625\ \cdots\cdots\ \frac{7}{8}=0.875$  

• tenths

• hundredths

• thousandths

• ten thousandths

Study the examples below.
When a fraction has a denominator of 8, the decimal equivalent always ends with what 2 numbers? $\frac{1}{8}=0.125\ \cdots\cdots\ \frac{3}{8}=0.375\ \cdots\cdots\ \frac{5}{8}=0.625\ \cdots\cdots\ \frac{7}{8}=0.875$  

• 25 or 75

• 25 or 50

• 5

• 12 or 37 or 62 or 87

If you will notice, the fractions below are both equal to less than half because half of 8 would be 4 out of 8.
What do you notice about the numerator for 
the fractions below & the 
first number of its decimal equivalent? $\frac{1}{8}=0.125\ \cdots\cdots\ \frac{3}{8}=0.375$  

• Nothing.

• It is one more.

• They are the same.

• They are different.