65.36 $$\div$$  100 =

(a)  

69.74 X 10 =

(a)  

152.9 $$\div$$  100 =

(a)  

Write the following in exponential form

10 X 10 X 10 X 10 X 10 X 10 X 10 x 10 X 10 X 10 = 10 to the power of what?

(a)  

Write the following in exponential form

10 X 10 X 10 = 10 to the power of what?

(a)  

complete the patterns

2 + 4, 2 + 6, 2 + (a)   , 2 + 10, 2 + 12

complete the patterns

4.4, 3.9, 3.4, 2.9, (a)  

Write >, <, or =

234.8 + 1 _ 236.8 - 1

(a)  

Write >, <, or =

1001.39 _ 999.99

(a)  

Write >, <, or =

53.29 _ 50 + 2.29

(a)  

Write the following in standard form

Example 5 X $$10^2$$  = 500 /

6 X $$10^7$$  =

(a)  

Write the following in standard form

Example 5 X  = 500 /

12 X $$10^5$$  =

(a)  

Write the following in exponential form as a multiplication sentence using only 10 as a factor. (e. g. 100 = $$10^2$$  = 10 X 10 /

? = $$10^4$$   = 10 X 10 X 10 X 10

(a)  

Write the following in exponential form as a multiplication sentence using only 10 as a factor. (e. g. 100 = $$10^2$$  = 10 X 10 /

100,000 = $$10^?$$   = 10 X 10 X 10 X 10 X 10

(a)  

Write the following in exponential form as a multiplication sentence using only 10 as a factor. (e. g. 100 = $$10^2$$  = 10 X 10 /

? = $$10^5$$   = 10 X 10 X 10 X 10 X 10

(a)  

Write the following in exponential form as a multiplication sentence using only 10 as a factor. (e. g. 100 = $$10^2$$  = 10 X 10 /

1,000,000 = $$10^6$$   = ?

(a)  

1 Meter(m) = 100 centimeters(cm) = 1,000 Millimeters(mm)

Example 2m = 2,000 mm /

5.6m = (a)   mm

1 Meter(m) = 100 centimeters(cm) = 1,000 Millimeters(mm)

Example 2m = 2,000 mm /

900cm = (a)   mm

1 Meter(m) = 100 centimeters(cm) = 1,000 Millimeters(mm)

Example 2m = 2,000 mm /

60m = (a)   cm

1 Meter(m) = 100 centimeters(cm) = 1,000 Millimeters(mm)

Example 2m = 2,000 mm /

9,000mm = (a)   m

1 Meter(m) = 100 centimeters(cm) = 1,000 Millimeters(mm)

Example 2m = 2,000 mm /

500cm = (a)   m

Express as decimal numerals

Example Three and 5 tenths = 3.5 /

Four hundred twenty seven and two hundredths

(a)  

Express as decimal numerals

Example Three and 5 tenths = 3.5 /

$$\frac{96}{1000}$$  

(a)  

Write >, <, or =

$$\frac{205}{1000}$$  _ 0.205

(a)  

Write >, <, or =

95.580 _ 95.58

(a)  

Write >, <, or =

5.8 _ fifty eight tenths

(a)  

Write >, <, or =

999 hundredths _ 2 hundred and 2 thousandths

(a)  

Write >, <, or =

One hundred fifty eight thousandths _ 158,000

(a)  

If you round out 889 to the nearest ten , what would be your answer?

(a)  

If you round out 784 to the nearest ten, what would be your answer?

(a)  

If you round out 784 to the nearest hundred, what would be your answer?

(a)  

Solve, and then write the sum in standard form.

Example: 1 tenth + 2 tenths = 3 tenths = .3

7 tenths + 3 hundredths = _ hundredths

(a)  

Solve, and then write the sum in standard form.

Example: 1 tenth + 2 tenths = 3 tenths = .3

(a)   tenths + 5 tenths = 7 tenths = .7

Solve, and then write the sum in standard form.

Example: 1 tenth + 2 tenths = 3 tenths = .3

22 hundredths + 5 hundredths = 27 hundredths = 2 tenths 7 hundredths = (a)  

Solve, and then write the sum in standard form.

Example: 1 tenth + 2 tenths = 3 tenths = .3

30 hundredths + 4 hundredths = 34 hundredths = (a)   tenths 4 hundredths = .34

Solve, and then write the sum in standard form.

Example: 1 tenth + 2 tenths = 3 tenths = .3

3 tenths + 3 hundredths = 33 hundredths = (a)  

0.42 + 0.62 =

(a)  

1.33 + 3.33 =

(a)  

5.13 + 0.43 =

(a)  

9 tenths - 6 tenths = (a)   tenth

Write the answer in standard form (example : .5)

5 tenths - 2 tenths =

(a)  

Write the answer in standard form (example : .5)

8 tenths - 7 tenths =

(a)  

Write the answer in WORD form (example : five tenths)(all lower case)

5 tenths - 1 tenths =

(a)  

3.674 + .52 =

(a)  

7.687 + .88 =

(a)  

60.91 – 2.856 =

(a)  

361.31 – 2.841 =

(a)  

Make equivalent fractions $$\frac{3}{ }=\frac{6}{8}$$  

(a)  

Make equivalent fractions $$\frac{1}{2}=\frac{6}{ }$$  

(a)  

solve

$$\frac{3}{6}+\frac{2}{6}+\frac{1}{6}$$  

Type your answer in this format 3/4

(a)  

solve

$$\frac{5}{10}+\frac{2}{10}+\frac{5}{10}$$  

Type your answer in this format 3/4

(a)  

solve

$$4\ X\ \left(\frac{2}{4}+\frac{1}{4}\right)=$$

(a)  

solve

$$2\ X\ \left(\frac{2}{6}+\frac{1}{6}\right)=$$

(a)  

reduce to its lowest form, either fraction or mixed fraction.

$$2\ X\ \left(\frac{2}{8}+\frac{4}{8}\right)=$$

(a)  

reduce to its lowest form, either fraction or mixed fraction.

$$\frac{1}{2}+\frac{3}{5}=$$

(a)  

23 X 20

Think: 23 ones x 2 tens = ______ tens

23 X 2 = ______ X 10

(a)  

41 X 4

Think: 41 ones x 4 ones = ______ ones

41 X 4 = ______ X 1

(a)  

86 ones X 90 hundreds = 86 ones X 900 tens

86 X 9 = (a)   thousands

Find the missing part ?

7 X 9 = 63

7 X 90 = 63 X 10 = ?

70 X 90 = (7 X 9) x 100 = 6,300

70 X 900 = (7 X 9) X (10 X 100) = 63,000

(a)  

Find the missing part ?

7 X 9 = 63

7 X 90 = 63 X 10 = 630

70 X 90 = (7 X 9) x 100 = 6,300

70 X 900 = (7 X ?) X (10 X 100) = 63,000

(a)  

Find the missing part ?

5 X 7 = 35

5 X 70 = 35 X ? = 350

50 X 70 = (5 X 7) x 100 = 3,500

50 X 700 = (5 X 7) X (10 X 100) = 35,000

(a)  

Find the missing part ?

5 X 7 = 35

5 X 70 = 35 X 10 = 350

? X 70 = (5 X 7) x 100 = 3,500

50 X 700 = (5 X 7) X (10 X 100) = 35,000

(a)  

The Canadian side of Niagara Falls has a flow rate of 600,000 gallons PER SECOND. How many gallons of water flow over the falls in 1 minute?

(a)  

The Canadian side of Niagara Falls has a flow rate of 600,000 gallons PER SECOND. How many gallons of water flow over the falls in 8 seconds?

(a)  

6,000 X 50 =

(a)  

The sum of 3 and 7 quadrupled =

(a)  

Three times the difference between 37.5 and 24.5 =

(a)  

Write in unite form

example 345 = 3 hundreds, 4 tens, 5 ones

765 = (a)   hundreds, 6 tens, 5 ones

Write in unite form

example 345 = 3 hundreds, 4 tens, 5 ones

173 = 1 hundred, _ ten, 3 ones

(a)  

Triple the sum of 145 and 55 =

(a)  

Solve 434 X 21 =

(a)  

Solve 312 X 32 =

(a)  

Betty saves $161 a month. She saves $141 less each month than Jack. How much will Jack save in 2 years?

(a)  

8,401 X 305 =

(a)  

7,481 X 350 =

(a)  

481 X 250 =

(a)  

0.2 X 3 =

(a)  

0.05 X 3 =

(a)  

0.12 X 4 =

(a)  

1.38 X 32 =

(a)  

3.55 X 89 =

(a)  

1 foot = 12 inches

Example: 13 inches = 1 foot, 1 inch

How much is 38 inches?

_ feet, 2 inches

(a)  

1 foot = 12 inches

Example: 13 inches = 1 foot, 1 inch

How much is 25 inches?

_ feet, 1 inch

(a)  

1 foot = 12 inches

Example: 13 inches = 1 foot, 1 inch

How much is 80 inches?

6 feet, _ inches

(a)  

Solve

Example: 41 $$\div$$  30 = 1 remainder 11

46 $$\div$$  20 = 2 remainder (a)  

Solve

Example: 41 $$\div$$  30 = 1 remainder 11

45 $$\div$$  35 = 1 remainder (a)  

Solve

Example: 41 $$\div$$  30 = 1 remainder 11

4,859 $$\div$$  23 = (a)   remainder 6

Solve

Example: 41 $$\div$$  30 = 1 remainder 11

3,164 $$\div$$  45 = (a)   remainder 14

Solve

Example: 1.2 $$\div$$  6 = 0.2 or .2

3.2 $$\div$$  40 =

(a)  

Solve

Example: 1.2 $$\div$$  6 = 0.2 or .2

3.2 $$\div$$  20 =

(a)  

Solve

Example: 1.2 $$\div$$  6 = 0.2 or .2

24.96 $$\div$$  52 =

(a)  

Solve as a decimal

9 $$\div$$  10 =

(a)  

Solve as a decimal

9 $$\div$$  30 =

(a)  

Example: 2 - 1/2 = 1 1/2

Type space between the whole number and the fraction.

4 - 1/2 =

(a)  

Example: 2 - 1/2 = 1 1/2

Type space between the whole number and the fraction.

6 - 3/4 =

(a)  

Example: 2 - 1/2 = 1 1/2

Type space between the whole number and the fraction.

1/3 - 1/4 =

(a)  

Example: 2 - 1/2 = 1 1/2

Type space between the whole number and the fraction.

5/6 - 1/4 =

(a)  

2 + 4 X 3 + 2 =

(a)  

(2 + 3) x 7 =

(a)  

2 X (2 + 3) X 7 =

(a)  

2 + $$3^2$$   X 7 =

(a)  

(2 + $$4^2$$ )  X 3

(a)  

(2 + 3 X 4)  X 7 =

(a)  

3 + 2 X (4  X 4) =

(a)  

6 $$\div$$  2 =

(a)  

18 $$\div$$  9 =

(a)  

36 $$\div$$  9 =

(a)  

36 $$\div$$  3 =

(a)  

$$\frac{1}{4}$$   $$\div$$   $$\frac{1}{4}$$   =

(a)  

$$\frac{2}{4}$$   $$\div$$   $$\frac{1}{4}$$   =

(a)  

$$\frac{2}{8}$$   $$\div$$   $$\frac{1}{4}$$   =

(a)  

$$\frac{6}{8}$$   $$\div$$   $$\frac{1}{4}$$   =

(a)  

$$\frac{6}{8}$$   $$\div$$   $$\frac{1}{4}$$   =

(a)  

3 times as much as the sum of 3/4and 2/6

Type space between whole numbers and fractions

Example 3 1/4

(a)  

8 copies of the sum of 4 thirds and 2 more

(a)  

Mrs. Diaz makes 5 dozen cookies for her class. One-ninth of her 27 students are absent the day she brings the cookies. If she shares the cookies equally among the students who are present, how many cookies will each student get?

(a)  

1/2 minute in seconds

(a)  

1/4 minute in seconds

(a)  

4/5 minute in seconds

(a)  

3/4 of an hour in minutes

(a)  

4/5 of a meter in centimeters

(a)  

2/3 yard = (a)   feet

1/3 yard = (a)   inches

5/12 year = (a)   months

1/2of 2/2

(a)  

2/3 of 1/4

(a)  

The Booster Club sells 240 cheeseburgers. 1/4 of the cheeseburgers had pickles, 1/2 of the remaining burgers had onions, and the rest had tomato. How many cheeseburgers had tomato?

(a)  

5 ft = (a)   yd

9in = (a)   ft

20 oz = (a)   lb

3.4 X (a)   = 3.4

Pick a number from 0 to 9 that would make this true.

(a)   X 0.21 > 0.21