Multi-Digit Addition Without Regrouping

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$$550 + 349 = ?$$
$$\begin{array}{rr} & 550 \\ + & 349 \\ \hline & 899 \end{array}$$ 1. Add the ones: \(0 + 9 = 9\). 2. Add the tens: \(5 + 4 = 9\). 3. Add the hundreds: \(5 + 3 = 8\).
$$123 + 245 = ?$$
$$\begin{array}{rr} & 123 \\ + & 245 \\ \hline & 368 \end{array}$$ 1. Add the ones: \(3 + 5 = 8\). 2. Add the tens: \(2 + 4 = 6\). 3. Add the hundreds: \(1 + 2 = 3\).
$$402 + 181 = ?$$
$$\begin{array}{rr} & 402 \\ + & 181 \\ \hline & 583 \end{array}$$ 1. Add the ones: \(2 + 1 = 3\). 2. Add the tens: \(0 + 8 = 8\). 3. Add the hundreds: \(4 + 1 = 5\).
$$621 + 27 = ?$$
$$\begin{array}{rr} & 621 \\ + & 27 \\ \hline & 648 \end{array}$$ Be sure to line up the place values! 1. Add the ones: \(1 + 7 = 8\). 2. Add the tens: \(2 + 2 = 4\). 3. Add the hundreds: \(6 + 0 = 6\).
When adding without regrouping, what is the largest possible sum you can have in any single column?
The largest sum is \(9\). If the sum were \(10\) or more, you would have to regroup.
$$333 + 333 = ?$$
$$\begin{array}{rr} & 333 \\ + & 333 \\ \hline & 666 \end{array}$$ Ones: \(3+3=6\). Tens: \(3+3=6\). Hundreds: \(3+3=6\).
$$714 + 162 = ?$$
$$\begin{array}{rr} & 714 \\ + & 162 \\ \hline & 876 \end{array}$$ Ones: \(4+2=6\). Tens: \(1+6=7\). Hundreds: \(7+1=8\).
$$805 + 190 = ?$$
$$\begin{array}{rr} & 805 \\ + & 190 \\ \hline & 995 \end{array}$$ Ones: \(5+0=5\). Tens: \(0+9=9\). Hundreds: \(8+1=9\).
What is the sum of the digits in the tens place for the problem \(251 + 536\)?
The digits in the tens place are \(5\) and \(3\). Their sum is \(5+3=8\).
$$264 + 315 = ?$$
$$\begin{array}{rr} & 264 \\ + & 315 \\ \hline & 579 \end{array}$$
$$111 + 888 = ?$$
$$\begin{array}{rr} & 111 \\ + & 888 \\ \hline & 999 \end{array}$$
$$42 + 35 = ?$$
$$\begin{array}{rr} & 42 \\ + & 35 \\ \hline & 77 \end{array}$$
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