We start by writing down the question using long division notation:

Next, we consider the thousands and hundreds. Notice that $26$ goes ${\color{blue}2}$ times into ${\color{red}54}.$ Hence, we get:

Next, notice that $26$ goes ${\color{blue}1}$ times into ${\color{red}28}.$ Hence, we get:

Finally, notice that $26$ goes ${\color{blue}1}$ times into ${\color{red}26}.$ Hence, we get:

We've gone through all the digits in the number $5,486$, so the division is done.

Therefore, \[ 5,486 \div 26 = 211. \]

We start by writing down the question using long division notation:

Next, we consider the thousands and hundreds. Notice that $26$ goes ${\color{blue}1}$ times into ${\color{red}{29}}.$ Hence, we get:

Next, notice that $26$ goes ${\color{blue}1}$ times into ${\color{red}{36}}.$ Hence, we get:

Finally, notice that $26$ goes ${\color{blue}4}$ times into ${\color{red}{104}}.$ Hence, we get:

We've gone through all the digits in the number $2,964$, so the division is done.

Therefore, \[ 2,964 \div 26 = 114. \]

We start by writing down the question using long division notation:

Since $24$ does not go into $21$, we consider the thousands, hundreds and tens. Notice that $24$ goes ${\color{blue}9}$ times into ${\color{red}216}.$ Hence, we get:

Finally, notice that $24$ goes ${\color{blue}0}$ times into ${\color{red}5}.$ Hence, $\color{red}5$ is the remainder and we get:

We've gone through all the digits in the number $ 2,165,$ so the division is done. Since we have a remainder of $5$, we conclude that

\[ 2,165 \div 24 = 90\,\text{R}\,5. \]

Therefore, the quotient is $90.$

We start by writing down the question using long division notation:

Next, we consider the thousands and hundreds. Notice that $42$ goes ${\color{blue}1}$ times into ${\color{red}42}.$ Hence, we get:

Since $42$ goes $\color{blue}0$ times into ${\color{red}1}$, we need to bring one more digit down. Hence, we get:

Finally, notice that $42$ goes $\color{blue}0$ times into ${\color{red}14}.$ Hence, ${\color{red}14}$ is the remainder and we get:

We've gone through all the digits in the number $ 4,214,$ so the division is done. Since we have a remainder of $14$, we conclude that \[ 4,214 \div 42 = 100\,\text{R}\,14. \]

Therefore, the quotient is $100.$

We start by writing down the question using long division notation:

Next, we consider the thousands and hundreds. Notice that $36$ goes ${\color{blue}2}$ times into ${\color{red}72}.$ Hence, we get:

Since $36$ goes ${\color{blue}0}$ times into ${\color{red}3}$, we need to bring one more digit down. Hence, we get:

Finally, notice that $36$ goes ${\color{blue}0}$ times into ${\color{red}31}.$ Hence, ${\color{red}31}$ is the remainder and we get:

We've gone through all the digits in the number $7,231$, so the division is done.

Therefore,

\[ 7,231 \div 36 = 200\,\text{R}\,31. \] So, the remainder is $31.$

We start by writing down the question using long division notation:

Next, we consider the thousands and hundreds. Notice that $24$ goes ${\color{blue}1}$ times into ${\color{red}25}.$ Hence, we get:

Since $24$ goes ${\color{blue}0}$ times into ${\color{red}15}$, we need to bring one more digit down. Hence, we get:

Finally, notice that $24$ goes ${\color{blue}6}$ times into ${\color{red}150}.$ Hence, we get:

We've gone through all the digits in the number $2,550$, so the division is done.

Therefore, \[ 2,550 \div 24 = 106\,\text{R}\,6. \]

So, the remainder is $6.$

We start by writing down the question using long division notation:

Since $35$ does not go into $10$, we consider the thousands, hundreds and tens. Notice that $35$ goes ${\color{blue}3}$ times into ${\color{red}{105}}.$ Hence, we get:

Finally, notice that $35$ goes ${\color{blue}0}$ times into ${\color{red}{8}}.$ Hence, $\color{red}8$ is the remainder and we get:

We've gone through all the digits in the number $1,058$, so the division is done.

Therefore, \[ 1,058 \div 35 = 30\,\text{R}\,8. \]

So, the quotient is $30.$

We start by writing down the question using long division notation:

Since $57$ does not go into $20$, we consider the thousands, hundreds and tens. Notice that $57$ goes ${\color{blue}3}$ times into ${\color{red}205}.$ Hence, we get:

Finally, notice that $57$ goes ${\color{blue}6}$ times into ${\color{red}342}.$ Hence, we get:

We've gone through all the digits in the number $2,052$, so the division is done.

Therefore, \[ 2,052 \div 57 = 36. \]