What is \(1{,}248 \div 24\)?
- \(52\)
- \(48\)
- \(42\)
- \(62\)
Students will build Grade 6 mastery of multi-digit division using models, equations, and test-style reasoning.
What is \(1{,}248 \div 24\)?
Divide \(3{,}564\) by \(12\).
What is \(5{,}280 \div 16\)?
Divide \(2{,}805\) by \(15\).
What is \(4{,}368 \div 21\)?
Divide \(6{,}750 \div 25\).
What is \(3{,}672 \div 18\)?
What is \(7{,}328 \div 32\)?
Use long division or estimation: \(24\times50=1{,}200\), leaving \(48\). Then \(48\div24=2\), so \(1{,}248\div24=52\).
\(3{,}564 \div 12 = 297\). Check: \(12 \times 297 = 3{,}564\).
\(5{,}280 \div 16 = 330\). Verify: \(16 \times 330 = 5{,}280\).
\(2{,}805 \div 15 = 187\). Check: \(15 \times 187 = 2{,}805\).
\(4{,}368 \div 21 = 208\). Verify: \(21 \times 208 = 4{,}368\).
\(6{,}750 \div 25 = 270\). Check: \(25 \times 270 = 6{,}750\).
\(3{,}672 \div 18 = 204\). Check by multiplying: \(18 \times 204 = 18\times200 + 18\times4 = 3{,}600+72=3{,}672\).
\(7{,}328 \div 32 = 229\). Check by multiplying back: \(32 \times 229 = 7{,}328\), so the division is exact.