Math / Numbers & Operations

Question5 \longdiv { 9 5 }

Studdy Solution

STEP 1

1. We are performing long division to divide $95$ by $5$ .
2. The division will result in a quotient and possibly a remainder.

STEP 2

1. Set up the division problem.
2. Divide the first digit.
3. Divide the next digit.
4. Write the final quotient and remainder.

STEP 3

Set up the division problem by placing $95$ under the long division symbol and $5$ outside.
5 \, \longdiv{95}

STEP 4

Divide the first digit of $95$ by $5$ . The first digit is $9$ .
- Determine how many times $5$ goes into $9$ . It goes $1$ time. - Write $1$ above the division bar.

STEP 5

Multiply $1$ by $5$ and write the result ( $5$ ) below the $9$ .
$\begin{array}{c|c} 1 & \\ \hline 5 & 95 \\ -5 & \\ \end{array}$
Subtract $5$ from $9$ to get $4$ .

STEP 6

Bring down the next digit, which is $5$ , making the number $45$ .
- Determine how many times $5$ goes into $45$ . It goes $9$ times. - Write $9$ above the division bar next to the $1$ .

STEP 7

Multiply $9$ by $5$ and write the result ( $45$ ) below the $45$ .
$\begin{array}{c|c} 19 & \\ \hline 5 & 95 \\ -5 & \\ \hline 45 & \\ -45 & \\ \end{array}$
Subtract $45$ from $45$ to get $0$ .

STEP 8

Since there is no remainder, the final quotient is $19$ .
The solution to the division problem is:
$\boxed{19}$

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Question5 \longdiv { 9 5 }

Studdy Solution

STEP 1

1. We are performing long division to divide $95$ by $5$ .
2. The division will result in a quotient and possibly a remainder.

STEP 2

1. Set up the division problem.
2. Divide the first digit.
3. Divide the next digit.
4. Write the final quotient and remainder.

STEP 3

Set up the division problem by placing $95$ under the long division symbol and $5$ outside.
5 \, \longdiv{95}

STEP 4

Divide the first digit of $95$ by $5$ . The first digit is $9$ .
- Determine how many times $5$ goes into $9$ . It goes $1$ time. - Write $1$ above the division bar.

STEP 5

Multiply $1$ by $5$ and write the result ( $5$ ) below the $9$ .
$\begin{array}{c|c} 1 & \\ \hline 5 & 95 \\ -5 & \\ \end{array}$
Subtract $5$ from $9$ to get $4$ .

STEP 6

Bring down the next digit, which is $5$ , making the number $45$ .
- Determine how many times $5$ goes into $45$ . It goes $9$ times. - Write $9$ above the division bar next to the $1$ .

STEP 7

Multiply $9$ by $5$ and write the result ( $45$ ) below the $45$ .
$\begin{array}{c|c} 19 & \\ \hline 5 & 95 \\ -5 & \\ \hline 45 & \\ -45 & \\ \end{array}$
Subtract $45$ from $45$ to get $0$ .

STEP 8

Since there is no remainder, the final quotient is $19$ .
The solution to the division problem is:
$\boxed{19}$

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Question5 \longdiv { 9 5 }

Studdy Solution

STEP 1

1. We are performing long division to divide 95 95 95 by 5 5 5.2. The division will result in a quotient and possibly a remainder.

STEP 2

1. Set up the division problem.2. Divide the first digit.3. Divide the next digit.4. Write the final quotient and remainder.

STEP 3

Set up the division problem by placing 95 95 95 under the long division symbol and 5 5 5 outside.5 \, \longdiv{95}

STEP 4

Divide the first digit of 95 95 95 by 5 5 5. The first digit is 9 9 9.- Determine how many times 5 5 5 goes into 9 9 9. It goes 1 1 1 time. - Write 1 1 1 above the division bar.

STEP 5

Multiply 1 1 1 by 5 5 5 and write the result (5 5 5) below the 9 9 9.1595−5\begin{array}{c|c} 1 & \\ \hline 5 & 95 \\ -5 & \\ \end{array}15−5​95​​Subtract 5 5 5 from 9 9 9 to get 4 4 4.

STEP 6

Bring down the next digit, which is 5 5 5, making the number 45 45 45.- Determine how many times 5 5 5 goes into 45 45 45. It goes 9 9 9 times. - Write 9 9 9 above the division bar next to the 1 1 1.

STEP 7

Multiply 9 9 9 by 5 5 5 and write the result (45 45 45) below the 45 45 45.19595−545−45\begin{array}{c|c} 19 & \\ \hline 5 & 95 \\ -5 & \\ \hline 45 & \\ -45 & \\ \end{array}195−545−45​95​​Subtract 45 45 45 from 45 45 45 to get 0 0 0.

STEP 8

Since there is no remainder, the final quotient is 19 19 19.The solution to the division problem is:19\boxed{19}19​

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1. We are performing long division to divide $95$ by $5$ .
2. The division will result in a quotient and possibly a remainder.

1. Set up the division problem.
2. Divide the first digit.
3. Divide the next digit.
4. Write the final quotient and remainder.

Set up the division problem by placing $95$ under the long division symbol and $5$ outside.
5 \, \longdiv{95}

Divide the first digit of $95$ by $5$ . The first digit is $9$ .
- Determine how many times $5$ goes into $9$ . It goes $1$ time. - Write $1$ above the division bar.

Multiply $1$ by $5$ and write the result ( $5$ ) below the $9$ .
$\begin{array}{c|c} 1 & \\ \hline 5 & 95 \\ -5 & \\ \end{array}$
Subtract $5$ from $9$ to get $4$ .

Bring down the next digit, which is $5$ , making the number $45$ .
- Determine how many times $5$ goes into $45$ . It goes $9$ times. - Write $9$ above the division bar next to the $1$ .

Multiply $9$ by $5$ and write the result ( $45$ ) below the $45$ .
$\begin{array}{c|c} 19 & \\ \hline 5 & 95 \\ -5 & \\ \hline 45 & \\ -45 & \\ \end{array}$
Subtract $45$ from $45$ to get $0$ .

Since there is no remainder, the final quotient is $19$ .
The solution to the division problem is:
$\boxed{19}$