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Reteach: Multiply a Double Digit Number by a Single Digit Number 2 Name:____________________ When you are multiplying a double digit number by a single digit number number, it’s it s important to think about the place value of the digits. In the example, 24 x 7, the 2 is actually 20, because it is in the tens place. So the problem is asking you to solve 20 x 7 plus 4 x 7. 24 x 7 168 Start by multiplying the ones column. 7 x 4 is 28. Write the 8 under the 7 7. Carry the 2 2, which is actually 20 20, over to the tens column. Next, multiply 7 x 2 is 14. Add the 2 tens that you carried over from 28. 14 + 2 = 16. Write it next to the 8. The total of 24 x 7 is 168. Another way to solve this kind of problem is to use distributive property boxes to find partial products, then add the partial products together to find the total. x 20 7 140 + 4 28 140 + 28 168 Solving the same problem in more than one way is a good strategy for justifying your answer so you know you are correct. Guided Practice Solve each of the problems below using the standard algorithm . Check your answers using the distributive property box method. 1) 2) 3) 36 x 5 27 x 9 16 x 5 Start with the ones. Write down the ones in your answer. Carry the tens to the tens column. Multiply the tens, add the number you carried. X 30 + 6 5 Start with the ones. W it down Write d the th ones in i your answer. Carry the tens to the tens column. Multiply the tens, add the number you carried. X 20 + 7 9 Start with the ones. Write down the ones in your answer. Carry the tens to the tens column. Multiply the tens, add the number you carried. X 10 + 6 5 Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Independent Practice: Multiply A Double Digit Number By A Single Digit Number Name:______________________ Solve the problems below using the standard algorithm. Check your answers using the distributive property box method. x 1) 24 x 7 x Add the p partial p products: + 2) + __________________ 23 x 8 x 3) 46 x 8 89 x 5 + x 7) 9) 28 x 6 34 x 5 + x + x 11) 23 x 9 + x 13) 14 x 5 15) 44 x 3 4) + __________________ + + x + + __________________ x Add the partial products: x 5) Add the p partial p products: + Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ + x 6) + __________________ Add the partial products: 52 x 6 12 x 3 + x 8) 39 x 4 10) 41 x 3 + x + x 12) 32 x 5 + x 14) 48 x 7 16) 76 x 9 + x + Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________ Add the partial products: + __________________