How to solve (333333)/(333333)

1. Factor the equation (x + 2)(x + 3) = 0. 2. Set each factor equal to zero: x + 2 = 0 and x + 3 = 0. 3. Solve for x: x = -2 and x = -3.

Solve (333333)/(333333) | Equatix

Use the $1^{st}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}\phantom{1}\\333333\overline{)333333}\\\end{array}$$

Since $3$ is less than $333333$, use the next digit $3$ from dividend $333333$ and add $0$ to the quotient

$$\begin{array}{l}\phantom{333333)}0\phantom{2}\\333333\overline{)333333}\\\end{array}$$

Use the $2^{nd}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}0\phantom{3}\\333333\overline{)333333}\\\end{array}$$

Since $33$ is less than $333333$, use the next digit $3$ from dividend $333333$ and add $0$ to the quotient

$$\begin{array}{l}\phantom{333333)}00\phantom{4}\\333333\overline{)333333}\\\end{array}$$

Use the $3^{rd}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}00\phantom{5}\\333333\overline{)333333}\\\end{array}$$

Since $333$ is less than $333333$, use the next digit $3$ from dividend $333333$ and add $0$ to the quotient

$$\begin{array}{l}\phantom{333333)}000\phantom{6}\\333333\overline{)333333}\\\end{array}$$

Use the $4^{th}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}000\phantom{7}\\333333\overline{)333333}\\\end{array}$$

Since $3333$ is less than $333333$, use the next digit $3$ from dividend $333333$ and add $0$ to the quotient

$$\begin{array}{l}\phantom{333333)}0000\phantom{8}\\333333\overline{)333333}\\\end{array}$$

Use the $5^{th}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}0000\phantom{9}\\333333\overline{)333333}\\\end{array}$$

Since $33333$ is less than $333333$, use the next digit $3$ from dividend $333333$ and add $0$ to the quotient

$$\begin{array}{l}\phantom{333333)}00000\phantom{10}\\333333\overline{)333333}\\\end{array}$$

Use the $6^{th}$ digit $3$ from dividend $333333$

$$\begin{array}{l}\phantom{333333)}00000\phantom{11}\\333333\overline{)333333}\\\end{array}$$

Find closest multiple of $333333$ to $333333$. We see that $1 \times 333333 = 333333$ is the nearest. Now subtract $333333$ from $333333$ to get reminder $0$. Add $1$ to quotient.

$$\begin{array}{l}\phantom{333333)}000001\phantom{12}\\333333\overline{)333333}\\\phantom{333333)}\underline{\phantom{}333333\phantom{}}\\\phantom{333333)999999}0\\\end{array}$$

Since $0$ is less than $333333$, stop the division. The reminder is $0$. The topmost line $000001$ is the quotient. Remove all zeros at the start of the quotient to get the actual quotient $1$.

$$\text{Quotient: }1$$ $$\text{Reminder: }0$$

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