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236×16236 \times 16

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Q. 236×16236 \times 16
  1. Set up problem: Set up the multiplication problem in the standard format.\newlineWrite down the larger number, 236236, on top and the smaller number, 1616, below it, aligning the digits by place value.
  2. Multiply ones place: Multiply the digit in the ones place of the bottom number (66) by each digit of the top number (236236).\newline6×6=366 \times 6 = 36, write down the 66 and carry over the 33.\newline6×3=186 \times 3 = 18, plus the carried over 33 equals 2121, write down the 11 and carry over the 22.\newline23623600, plus the carried over 22 equals 23623622, write down the 23623622.
  3. Multiply tens place: Write a zero below the 66 in the ones place of the result from Step 22 because you are now multiplying by the digit in the tens place of the bottom number (11), which actually represents 1010.
  4. Add results: Multiply the digit in the tens place of the bottom number 11 by each digit of the top number 236236.
    1×6=61 \times 6 = 6, write down the 66 to the left of the zero from Step 33.
    1×3=31 \times 3 = 3, write down the 33.
    1×2=21 \times 2 = 2, write down the 22.
  5. Add results: Multiply the digit in the tens place of the bottom number 11 by each digit of the top number 236236.1×6=61 \times 6 = 6, write down the 66 to the left of the zero from Step 33.1×3=31 \times 3 = 3, write down the 33.1×2=21 \times 2 = 2, write down the 22.Add the two results from Step 22 and Step 44.\begin{align*} &\phantom{+}1416\ &+2360\ \hline &3776\end{align*}

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