Solve 12*3933

$$12 \cdot 3933$$

Evaluate

$$47196$$

Steps For Long Multiplication

First line up the numbers vertically and match the places from the right like this.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\end{array}$$

Now multiply the first number with the 1^{st} digit in 2^{nd} number to get intermediate results. That is Multiply 12 with 3. Write the result 36 at the end leaving 0 spaces to the right like this.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\phantom{\times999}36\\\end{array}$$

Now multiply the first number with the 2^{nd} digit in 2^{nd} number to get intermediate results. That is Multiply 12 with 3. Write the result 36 at the end leaving 1 spaces to the right like this.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\phantom{\times999}36\\\phantom{\times99}36\phantom{9}\\\end{array}$$

Now multiply the first number with the 3^{rd} digit in 2^{nd} number to get intermediate results. That is Multiply 12 with 9. Write the result 108 at the end leaving 2 spaces to the right like this.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\phantom{\times999}36\\\phantom{\times99}36\phantom{9}\\\phantom{\times}108\phantom{99}\\\end{array}$$

Now multiply the first number with the 4^{th} digit in 2^{nd} number to get intermediate results. That is Multiply 12 with 3. Write the result 36 at the end leaving 3 spaces to the right like this.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\phantom{\times999}36\\\phantom{\times99}36\phantom{9}\\\phantom{\times}108\phantom{99}\\\underline{\phantom{\times}36\phantom{999}}\\\end{array}$$

Now add the intermediate results to get final answer.

$$\begin{array}{c}\phantom{\times999}12\\\underline{\times\phantom{9}3933}\\\phantom{\times999}36\\\phantom{\times99}36\phantom{9}\\\phantom{\times}108\phantom{99}\\\underline{\phantom{\times}36\phantom{999}}\\\phantom{\times}47196\end{array}$$

Factor

$$2^{2}\times 3^{3}\times 19\times 23$$