Full solution

106\times097

Recognize Positive Numbers: Recognize that we are multiplying two positive numbers, $106$ and $97$ .
Set Up Multiplication Problem: Set up the multiplication problem in the standard format with $106$ on top and $97$ below it, aligning the units digits.
Multiply Units Digits: Multiply the units digit of the bottom number $7$ by each digit of the top number $106$ , starting from the rightmost digit. $\newline$ $7 \times 6 = 42$ , write down $2$ and carry over $4$ . $\newline$ $7 \times 0 = 0$ , add the carried over $4$ to get $4$ , write down $4$ . $\newline$ $7 \times 1 = 7$ , write down $7$ .
Write Zero Below: Write a zero below the units place of the result from Step $3$ because we are now going to multiply the tens digit of the bottom number ( $9$ ) by the top number ( $106$ ).
Multiply Tens Digits: Multiply the tens digit of the bottom number ( $9$ ) by each digit of the top number ( $106$ ), starting from the rightmost digit. $\newline$ $9 \times 6 = 54$ , write down $4$ and carry over $5$ . $\newline$ $9 \times 0 = 0$ , add the carried over $5$ to get $5$ , write down $5$ . $\newline$ $9 \times 1 = 9$ , write down $9$ .
Add Results: Add the two results from Step $3$ and Step $5$ . $\newline$ $742$ $\newline$ + $9540$ $\newline$ ----- $\newline$ $10282$