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Question
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    		•
    Solving with Parenthesis ▼
  • Solving with Parenthesis
    • PR)(56 ÷ 7) × 5 =
    PR)(56 ÷ 7) × 5 =
    ⁞⁞⁞ +↓-
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    		•
    Rewriting Number Sentences (with parenthesis) ▼
  • Rewriting Number Sentences
    		•
    PR)Write the expression below.
    Subtract 8 from 9 and then add 4
    PR)Write the expression below.
    Subtract 8 from 9 and then add 4
    ⁞⁞⁞ +↓-
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    		•
    Function Machine - Creating Equations (+-×÷) ▼
  • Function Machines - Creating Equations
    		•
    PR)Write an equation to show the relationship between input and output.
    In (k) 10 9 8 3
    Out (l) 20 18 16 6
    k × 2 = l
    PR)Write an equation to show the relationship between input and output.
    In (k) 10 9 8 3
    Out (l) 20 18 16 6
    k × 2 = l
    ⁞⁞⁞ +↓-
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    5nbt1 ▼
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  • 5md1
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  • 5g1
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    		•
    Finding Value (With Decimals) ▼
  • Finding Digit Value with Decimals
    • Examining Digit Place Values ↓
    Options
    Do not include decimals
    PR)Find the value of the underlined digit.
    5,208,403.258
    PR)Find the value of the underlined digit.
    5,208,403.258
    ⁞⁞⁞ +↓-
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  • 5g1
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    		•
    Examining Digit Place Values ▼
  • Finding Digit Value with Decimals
    • Examining Digit Place Values ↓
    Options
    Do not include decimals
    PR)In the number 7,463,455.34 the 3 in the thousands place is _______ the value of the 3 in the tenths place.
    PR)In the number 7,463,455.34 the 3 in the thousands place is _______ the value of the 3 in the tenths place.
    ⁞⁞⁞ +↓-
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    5nbt2 ▼
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  • 5g1
  • 5g2
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  • 5g4
    		•
    Multiplying and Dividing Powers of Ten ▼
    Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive ( 1.2 × 103 )
    Dividing Positive ( 1.2 ÷ 103 )
    Multiplying Negative ( 1.2 × 10-3 )
  • Identifying Decimal Equation Patterns
    • Dividing with Multiples of Ten↓
    Options
    Values:Problem Type:
    tens 210 ÷ 70 = 3
    hundreds 2,100 ÷ 700 = 3
    thousands 21,000 ÷ 7,000 = 3
    		 Same Multiple 2,100 ÷ 700 = 3
     Mixed Multiples 2,100 ÷ 70 = 30
  • Understanding Multiplying By 10s and 100s
  • Understanding Multiplying By 10s
    • Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive
    Dividing Positive
    Multiplying Negative
    PR)468.146 ÷ 10 3 =
    PR)468.146 ÷ 10 3 =
    ⁞⁞⁞ +↓-
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    5nbt2 ▼
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  • 5nf1
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  • 5md1
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  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Decimal Equation Patterns ▼
    Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive ( 1.2 × 103 )
    Dividing Positive ( 1.2 ÷ 103 )
    Multiplying Negative ( 1.2 × 10-3 )
  • Identifying Decimal Equation Patterns
    • Dividing with Multiples of Ten↓
    Options
    Values:Problem Type:
    tens 210 ÷ 70 = 3
    hundreds 2,100 ÷ 700 = 3
    thousands 21,000 ÷ 7,000 = 3
    		 Same Multiple 2,100 ÷ 700 = 3
     Mixed Multiples 2,100 ÷ 70 = 30
  • Understanding Multiplying By 10s and 100s
  • Understanding Multiplying By 10s
    • Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive
    Dividing Positive
    Multiplying Negative
    PR)392.7 × 100 = 39,270
    PR)392.7 × 100 = 39,270
    ⁞⁞⁞ +↓-
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    5nbt2 ▼
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  • 5g1
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  • 5g4
    		•
    Dividing Multiples of Ten ▼
    Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive ( 1.2 × 103 )
    Dividing Positive ( 1.2 ÷ 103 )
    Multiplying Negative ( 1.2 × 10-3 )
  • Identifying Decimal Equation Patterns
    • Dividing with Multiples of Ten↓
    Options
    Values:Problem Type:
    tens 210 ÷ 70 = 3
    hundreds 2,100 ÷ 700 = 3
    thousands 21,000 ÷ 7,000 = 3
    		 Same Multiple 2,100 ÷ 700 = 3
     Mixed Multiples 2,100 ÷ 70 = 30
  • Understanding Multiplying By 10s and 100s
  • Understanding Multiplying By 10s
    • Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive
    Dividing Positive
    Multiplying Negative
    PR)150 ÷ 30 = 5
    PR)150 ÷ 30 = 5
    ⁞⁞⁞ +↓-
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    5nbt2 ▼
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  • 5nf1
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  • 5md1
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  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Understanding Multiplying by 10s & 100s ▼
    Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive ( 1.2 × 103 )
    Dividing Positive ( 1.2 ÷ 103 )
    Multiplying Negative ( 1.2 × 10-3 )
  • Identifying Decimal Equation Patterns
    • Dividing with Multiples of Ten↓
    Options
    Values:Problem Type:
    tens 210 ÷ 70 = 3
    hundreds 2,100 ÷ 700 = 3
    thousands 21,000 ÷ 7,000 = 3
    		 Same Multiple 2,100 ÷ 700 = 3
     Mixed Multiples 2,100 ÷ 70 = 30
  • Understanding Multiplying By 10s and 100s
  • Understanding Multiplying By 10s
    • Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive
    Dividing Positive
    Multiplying Negative
    PR) If 9 × 9 = 81 ,
    then 900 × 9 =     		8100
    PR) If 9 × 9 = 81 ,
    then 900 × 9 =     		8100
    ⁞⁞⁞ +↓-
    5th ▼
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    5nbt2 ▼
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  • 5md1
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  • 5g1
  • 5g2
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  • 5g4
    		•
    Understanding Multiplying by 10s, 100s & 1,000s ▼
    Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive ( 1.2 × 103 )
    Dividing Positive ( 1.2 ÷ 103 )
    Multiplying Negative ( 1.2 × 10-3 )
  • Identifying Decimal Equation Patterns
    • Dividing with Multiples of Ten↓
    Options
    Values:Problem Type:
    tens 210 ÷ 70 = 3
    hundreds 2,100 ÷ 700 = 3
    thousands 21,000 ÷ 7,000 = 3
    		 Same Multiple 2,100 ÷ 700 = 3
     Mixed Multiples 2,100 ÷ 70 = 30
  • Understanding Multiplying By 10s and 100s
  • Understanding Multiplying By 10s
    • Multiplying and Dividing Powers of Ten ↓
    Options
    Question Type:
    Multiplying Positive
    Dividing Positive
    Multiplying Negative
    PR) If 9 × 7 = 63 ,
    then 9,000 × 7 =     		63000
    PR) If 9 × 7 = 63 ,
    then 9,000 × 7 =     		63000
    ⁞⁞⁞ +↓-
    5th ▼
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    5nbt3a ▼
  • 5oa1
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    		•
    Numeric to Expanded Notation with Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write in expanded notation: 9.345
    9 + ( 3 × 1⁄10 ) + ( 4 × 1⁄100 ) + ( 5 × 1⁄1000 )
    PR)Write in expanded notation: 9.345
    9 + ( 3 × 1⁄10 ) + ( 4 × 1⁄100 ) + ( 5 × 1⁄1000 )
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3a ▼
  • 5oa1
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  • 5g1
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    		•
    Word to Numeric With Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write as a numeral:
    one hundred seventy-seven and five hundred sixty-three thousandths
    PR)Write as a numeral:
    one hundred seventy-seven and five hundred sixty-three thousandths
    ⁞⁞⁞ +↓-
    5th ▼
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    5nbt3a ▼
  • 5oa1
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    		•
    Decimals (Up to Thousandths) ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)eighteen and sixty-six thousandths =
    A. 81.066B. 18.660C. 81.660D. 18.066
    PR)eighteen and sixty-six thousandths =
    A. 81.066B. 18.660C. 81.660D. 18.066
    ⁞⁞⁞ +↓-
    5th ▼
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    5nbt3a ▼
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  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Expanded to Numeric with Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write as a numeral:
    7 × 100 + 5 × 10 + 2 + ( 6 × 1⁄10 )
    PR)Write as a numeral:
    7 × 100 + 5 × 10 + 2 + ( 6 × 1⁄10 )
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3a ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Expanded Notation to Numeric with Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write as a numeral:
    6 + ( 1 × 1⁄10 )
    PR)Write as a numeral:
    6 + ( 1 × 1⁄10 )
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3a ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Numeric to Expanded with Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write in expanded form: 9.42
    9 + 4⁄10 + 2⁄100
    PR)Write in expanded form: 9.42
    9 + 4⁄10 + 2⁄100
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3a ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Numeric to Expanded Notation with Decimals ▼
  • Numeric Form to Word Form with Decimals
  • Word Form to Numeric Form with Decimals
  • Word to Numeric w/ Decimals
  • Expanded Form to Numeric Form with Decimals
  • Expanded Notation to Numeric Form with Decimals
  • Numeric Form to Expanded Form with Decimals
  • Numeric Form to Expanded Notation with Decimals
    • PR)Write in expanded notation: 7.7
    7 + ( 7 × 1⁄10 )
    PR)Write in expanded notation: 7.7
    7 + ( 7 × 1⁄10 )
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3b ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Comparing to Thousandths ▼
  • Comparing Decimals (Thousandths)
    • Ordering Decimal Numbers ↓
    Options
    Decimal Amounts:
    Up to 1 number after decimal
    Up to 2 numbers after decimal
    Up to 3 numbers after decimal
    Up to 4 numbers after decimal
    Up to 5 numbers after decimal
    Up to 6 numbers after decimal
    PR)Use < , > or = to compare.
    3.55>3.19
    PR)Use < , > or = to compare.
    3.55>3.19
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt3b ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Up to thousandths ▼
  • Comparing Decimals (Thousandths)
    • Ordering Decimal Numbers ↓
    Options
    Decimal Amounts:
    Up to 1 number after decimal
    Up to 2 numbers after decimal
    Up to 3 numbers after decimal
    Up to 4 numbers after decimal
    Up to 5 numbers after decimal
    Up to 6 numbers after decimal
    PR)Order from small to large.
    A.77
    B.76.693
    C.76.891
    D.76.678
    PR)Order from small to large.
    A.77
    B.76.693
    C.76.891
    D.76.678
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt4 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Tenths, Hundredths and Whole ▼
  • Rounding Decimals
    • PR)Round to the nearest tenth:
    9.52
    PR)Round to the nearest tenth:
    9.52
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt5 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Vertical 3 digit × 2 digit ▼
  • Multiplication (Vertical)
  • Multiplication (Vertical)
  • Lattice 3 by 2
  • Finding Product (3 × 2)
  • Finding Product (3 × 3)
    • PR)649
    ×63
    1,947
    +38,940
    40,887
    PR)649
    ×63
    1,947
    +38,940
    40,887
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt5 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Vertical 4 digit × 2 digit ▼
  • Multiplication (Vertical)
  • Multiplication (Vertical)
  • Lattice 3 by 2
  • Finding Product (3 × 2)
  • Finding Product (3 × 3)
    • PR)8,608
    ×80
    0
    +688,640
    688,640
    PR)8,608
    ×80
    0
    +688,640
    688,640
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt5 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    3 Digit × 2 Digit ▼
  • Multiplication (Vertical)
  • Multiplication (Vertical)
  • Lattice 3 by 2
  • Finding Product (3 × 2)
  • Finding Product (3 × 3)
    • PR)Use the lattice grid to solve: 917 × 14
    9 1 7 0 3 0 0 0 2 8 3 8 2 1 1 4 6 9 4 1 8 7
    PR)Use the lattice grid to solve: 917 × 14
    9 1 7 0 3 0 0 0 2 8 3 8 2 1 1 4 6 9 4 1 8 7
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt5 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    3 Digit × 2 Digit ▼
  • Multiplication (Vertical)
  • Multiplication (Vertical)
  • Lattice 3 by 2
  • Finding Product (3 × 2)
  • Finding Product (3 × 3)
    • PR)If an industrial machine could make 422 pencils in a second, how many pencils would it have made in 77 seconds?
    PR)If an industrial machine could make 422 pencils in a second, how many pencils would it have made in 77 seconds?
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt5 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    3 Digit × 3 Digit ▼
  • Multiplication (Vertical)
  • Multiplication (Vertical)
  • Lattice 3 by 2
  • Finding Product (3 × 2)
  • Finding Product (3 × 3)
    • PR)A coat manufacturer puts 173 coats in a shipment. If they sent out 142 shipments, how many coats would they have sent out?
    PR)A coat manufacturer puts 173 coats in a shipment. If they sent out 142 shipments, how many coats would they have sent out?
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt6 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    4 ÷ 2 (w/remainder) ▼
  • Dividing Whole Numbers
  • Division Word Problems (3÷2) w/ Remainder
    		•
    PR)
    0021r62
    781,700
    0
    17
    0
    170
    156
    140
    78
    62
    PR)
    0021r62
    781,700
    0
    17
    0
    170
    156
    140
    78
    62
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt6 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    3 ÷ 2 (With Remainder) ▼
  • Dividing Whole Numbers
  • Division Word Problems (3÷2) w/ Remainder
    		•
    PR)There are one thousand ten students going to a trivia competition. If each school bus can hold twenty-two students, how many buses will they need?
    PR)There are one thousand ten students going to a trivia competition. If each school bus can hold twenty-two students, how many buses will they need?
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt7 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Adding and Subtracting Up to Hundredths(Word) ▼
  • Adding and Subtracting Decimals
    • Adding & Subtraction Decimals (vertical)↓
    Options
    Type:Decimal Amounts:
    Addition Only
    Subtraction Only
    Addition & Subtraction
    		 tenths (.1)
    hundredths (.12)
    thousandths (.123)
    Adding & Subtraction Decimals (horizontal)↓
    Options
    Type:Decimal Amounts:
    Addition Only
    Subtraction Only
    Addition & Subtraction
    		 tenths (.1)
    hundredths (.12)
    thousandths (.123)
  • Subtracting Decimals with a Number Line
  • Adding Decimals with a Number Line
  • Placing Decimals with Multiplication
  • Estimating Multiplication w/Decimals
    • Multiplying with Decimals ↓
    Options
    Decimal Amounts:
    tenths (.1)
    hundredths (.12)
    thousandths (.123)
  • Dividing Decimals
  • Multiplying Decimals (Visually)
  • Multiplying Decimals (Visually)
    • PR)A botanist was measuring how tall her plant grew. After two weeks it had grown 9.96 inches. The second week alone it had grown 1.56 inches! How much did it grow the first week?
    PR)A botanist was measuring how tall her plant grew. After two weeks it had grown 9.96 inches. The second week alone it had grown 1.56 inches! How much did it grow the first week?
    ⁞⁞⁞ +↓-
    5th ▼
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    		•
    5nbt7 ▼
  • 5oa1
  • 5oa2
  • 5oa3
  • 5nbt1
  • 5nbt2
  • 5nbt3a
  • 5nbt3b
  • 5nbt4
  • 5nbt5
  • 5nbt6
  • 5nbt7
  • 5nf1
  • 5nf2
  • 5nf3
  • 5nf4a
  • 5nf4b
  • 5nf5a
  • 5nf5b
  • 5nf6
  • 5nf7a
  • 5nf7b
  • 5nf7c
  • 5md1
  • 5md2
  • 5md3a
  • 5md3b
  • 5md4
  • 5md5a
  • 5md5b
  • 5md5c
  • 5g1
  • 5g2
  • 5g3
  • 5g4
    		•
    Adding & Subtraction Decimals (vertical) ▼
  • Adding and Subtracting Decimals
    • Adding & Subtraction Decimals (vertical)↓
    Options
    Type:Decimal Amounts:
    Addition Only
    Subtraction Only
    Addition & Subtraction
    		 tenths (.1)
    hundredths (.12)
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    • PR)56.0
    +18.1
    74.1
    PR)56.0
    +18.1
    74.1
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    • PR)66 - 25.47 =
    PR)66 - 25.47 =
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    • PR)
    8.9 - 2.6 =
    98765
    PR)
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