Perform Operations With Multi-Digit Decimals - 6th Grade Math
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What is $6.3 \div 0.9$?
What is $6.3 \div 0.9$?
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$7$. Convert to $63 \div 9 = 7$.
$7$. Convert to $63 \div 9 = 7$.
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What is $7.2 \div 0.03$?
What is $7.2 \div 0.03$?
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$240$. Convert to $720 \div 3 = 240$.
$240$. Convert to $720 \div 3 = 240$.
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What is $12.5 \div 0.5$?
What is $12.5 \div 0.5$?
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$25$. Convert to $125 \div 5 = 25$.
$25$. Convert to $125 \div 5 = 25$.
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What is $4.8 \div 0.6$?
What is $4.8 \div 0.6$?
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$8$. Convert to $48 \div 6 = 8$.
$8$. Convert to $48 \div 6 = 8$.
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What is the correct first step to add $3.47 + 12.6$ using the standard algorithm?
What is the correct first step to add $3.47 + 12.6$ using the standard algorithm?
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Align the decimal points vertically, then add place values. Ensures place values match for accurate addition.
Align the decimal points vertically, then add place values. Ensures place values match for accurate addition.
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What is $4.38 + 7.6$?
What is $4.38 + 7.6$?
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$11.98$. Add $4.38 + 7.60$ with aligned decimals.
$11.98$. Add $4.38 + 7.60$ with aligned decimals.
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What is $15.002 + 0.89$?
What is $15.002 + 0.89$?
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$15.892$. Align decimals: $15.002 + 0.890 = 15.892$.
$15.892$. Align decimals: $15.002 + 0.890 = 15.892$.
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What is the correct first step to subtract $9.2 - 3.45$ using the standard algorithm?
What is the correct first step to subtract $9.2 - 3.45$ using the standard algorithm?
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Align decimal points and add trailing zeros if needed. Zeros make subtraction possible: $9.20 - 3.45$.
Align decimal points and add trailing zeros if needed. Zeros make subtraction possible: $9.20 - 3.45$.
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What is $8.00 - 3.57$?
What is $8.00 - 3.57$?
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$4.43$. Subtract with borrowing: $8.00 - 3.57 = 4.43$.
$4.43$. Subtract with borrowing: $8.00 - 3.57 = 4.43$.
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What is $6.04 - 2.9$?
What is $6.04 - 2.9$?
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$3.14$. Write as $6.04 - 2.90$ for easier subtraction.
$3.14$. Write as $6.04 - 2.90$ for easier subtraction.
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What is the rule for placing the decimal in $3.2 \times 1.45$ using the standard algorithm?
What is the rule for placing the decimal in $3.2 \times 1.45$ using the standard algorithm?
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Total decimal places in product equals sum of decimal places in factors. Count all decimal places in both factors.
Total decimal places in product equals sum of decimal places in factors. Count all decimal places in both factors.
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What is $2.4 \times 3.5$?
What is $2.4 \times 3.5$?
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$8.4$. Multiply $24 \times 35 = 840$, place decimal for 2 places.
$8.4$. Multiply $24 \times 35 = 840$, place decimal for 2 places.
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What is $0.36 \times 0.5$?
What is $0.36 \times 0.5$?
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$0.18$. Half of $0.36$ gives $0.18$.
$0.18$. Half of $0.36$ gives $0.18$.
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What is $1.25 \times 0.4$?
What is $1.25 \times 0.4$?
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$0.5$. $125 \times 4 = 500$, place decimal for 3 places.
$0.5$. $125 \times 4 = 500$, place decimal for 3 places.
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What is the standard method to divide $15.6 \div 0.3$ when the divisor is a decimal?
What is the standard method to divide $15.6 \div 0.3$ when the divisor is a decimal?
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Multiply dividend and divisor by the same power of $10$ to make divisor whole. Converts to $156 \div 3$ for easier division.
Multiply dividend and divisor by the same power of $10$ to make divisor whole. Converts to $156 \div 3$ for easier division.
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Identify the missing number: $\square - 2.75 = 10.5$.
Identify the missing number: $\square - 2.75 = 10.5$.
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$13.25$. Add: $10.5 + 2.75 = 13.25$.
$13.25$. Add: $10.5 + 2.75 = 13.25$.
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What is $3.07 \times 0.2$?
What is $3.07 \times 0.2$?
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$0.614$. $307 \times 2 = 614$, place decimal for 3 places.
$0.614$. $307 \times 2 = 614$, place decimal for 3 places.
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Identify the missing number: $0.8 \times \square = 6.4$.
Identify the missing number: $0.8 \times \square = 6.4$.
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$8$. Divide: $6.4 \div 0.8 = 8$.
$8$. Divide: $6.4 \div 0.8 = 8$.
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What is $6.72 \div 0.8$ using the standard division algorithm?
What is $6.72 \div 0.8$ using the standard division algorithm?
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$8.4$. Convert to $67.2 \div 8 = 8.4$ by multiplying both by 10.
$8.4$. Convert to $67.2 \div 8 = 8.4$ by multiplying both by 10.
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What is $8.4 \div 0.7$ using the standard division algorithm?
What is $8.4 \div 0.7$ using the standard division algorithm?
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$12$. Convert to $84 \div 7 = 12$ by multiplying both by 10.
$12$. Convert to $84 \div 7 = 12$ by multiplying both by 10.
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What is $15.6 \div 0.3$ using the standard division algorithm?
What is $15.6 \div 0.3$ using the standard division algorithm?
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$52$. Convert to $156 \div 3 = 52$ by multiplying both by 10.
$52$. Convert to $156 \div 3 = 52$ by multiplying both by 10.
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What is $9.45 \div 0.15$ using the standard division algorithm?
What is $9.45 \div 0.15$ using the standard division algorithm?
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$63$. Convert to $945 \div 15 = 63$ by multiplying both by 100.
$63$. Convert to $945 \div 15 = 63$ by multiplying both by 100.
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Identify the correct placement of the decimal in the quotient for $3.6 \div 0.12$.
Identify the correct placement of the decimal in the quotient for $3.6 \div 0.12$.
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Convert to $360 \div 12$, so the quotient is $30$. Multiply both by 100 to eliminate decimals in divisor.
Convert to $360 \div 12$, so the quotient is $30$. Multiply both by 100 to eliminate decimals in divisor.
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Find the missing number: $7.2 + x = 10.05$.
Find the missing number: $7.2 + x = 10.05$.
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$x = 2.85$. Subtract $7.2$ from both sides: $10.05 - 7.2 = 2.85$.
$x = 2.85$. Subtract $7.2$ from both sides: $10.05 - 7.2 = 2.85$.
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State the first step for dividing by a decimal in $15.6 \div 0.3$ using the standard algorithm.
State the first step for dividing by a decimal in $15.6 \div 0.3$ using the standard algorithm.
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Multiply dividend and divisor by $10^n$ to make the divisor a whole number. Eliminates decimal in divisor for standard long division.
Multiply dividend and divisor by $10^n$ to make the divisor a whole number. Eliminates decimal in divisor for standard long division.
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