Math / Numbers & Operations

Question $\begin{array}{r}\frac{3}{634} \\ -\frac{30}{654} \\ -\frac{30}{1} 10 \\ 654 \\ -30 \\ -694 \\ -30\end{array}$

Studdy Solution

STEP 1

1. We are performing long division where the dividend is $364$ and the divisor is $30$ .
2. The goal is to find how many times $30$ fits into $364$ and determine the remainder.
3. The process involves repeated subtraction and bringing down digits.

STEP 2

1. Set up the division problem.
2. Perform the division step by step.
3. Calculate the remainder.

STEP 3

Set up the division problem with $364$ as the dividend and $30$ as the divisor.

STEP 4

Determine how many times $30$ fits into the first part of the dividend, $36$ .
- $30$ fits into $36$ once. - Write $1$ above the division bar.

STEP 5

Multiply $1$ by $30$ and subtract from $36$ .
- $1 \times 30 = 30$ - $36 - 30 = 6$

STEP 6

Bring down the next digit from the dividend, which is $4$ , making the new number $64$ .

STEP 7

Determine how many times $30$ fits into $64$ .
- $30$ fits into $64$ twice. - Write $2$ above the division bar next to the $1$ .

STEP 8

Multiply $2$ by $30$ and subtract from $64$ .
- $2 \times 30 = 60$ - $64 - 60 = 4$

STEP 9

Since there are no more digits to bring down, the remainder is $4$ .
The result of the division is:
$\boxed{12 \text{ remainder } 4}$

Was this helpful?

Question $\begin{array}{r}\frac{3}{634} \\ -\frac{30}{654} \\ -\frac{30}{1} 10 \\ 654 \\ -30 \\ -694 \\ -30\end{array}$

Studdy Solution

STEP 1

1. We are performing long division where the dividend is $364$ and the divisor is $30$ .
2. The goal is to find how many times $30$ fits into $364$ and determine the remainder.
3. The process involves repeated subtraction and bringing down digits.

STEP 2

1. Set up the division problem.
2. Perform the division step by step.
3. Calculate the remainder.

STEP 3

Set up the division problem with $364$ as the dividend and $30$ as the divisor.

STEP 4

Determine how many times $30$ fits into the first part of the dividend, $36$ .
- $30$ fits into $36$ once. - Write $1$ above the division bar.

STEP 5

Multiply $1$ by $30$ and subtract from $36$ .
- $1 \times 30 = 30$ - $36 - 30 = 6$

STEP 6

Bring down the next digit from the dividend, which is $4$ , making the new number $64$ .

STEP 7

Determine how many times $30$ fits into $64$ .
- $30$ fits into $64$ twice. - Write $2$ above the division bar next to the $1$ .

STEP 8

Multiply $2$ by $30$ and subtract from $64$ .
- $2 \times 30 = 60$ - $64 - 60 = 4$

STEP 9

Since there are no more digits to bring down, the remainder is $4$ .
The result of the division is:
$\boxed{12 \text{ remainder } 4}$

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Question3634−30654−30110654−30−694−30\begin{array}{r}\frac{3}{634} \\ -\frac{30}{654} \\ -\frac{30}{1} 10 \\ 654 \\ -30 \\ -694 \\ -30\end{array}6343​−65430​−130​10654−30−694−30​

Studdy Solution

STEP 1

1. We are performing long division where the dividend is 364 364 364 and the divisor is 30 30 30.2. The goal is to find how many times 30 30 30 fits into 364 364 364 and determine the remainder.3. The process involves repeated subtraction and bringing down digits.

STEP 2

1. Set up the division problem.2. Perform the division step by step.3. Calculate the remainder.

STEP 3

Set up the division problem with 364 364 364 as the dividend and 30 30 30 as the divisor.

STEP 4

Determine how many times 30 30 30 fits into the first part of the dividend, 36 36 36.- 30 30 30 fits into 36 36 36 once. - Write 1 1 1 above the division bar.

STEP 5

Multiply 1 1 1 by 30 30 30 and subtract from 36 36 36.- 1×30=30 1 \times 30 = 30 1×30=30 - 36−30=6 36 - 30 = 6 36−30=6

STEP 6

Bring down the next digit from the dividend, which is 4 4 4, making the new number 64 64 64.

STEP 7

Determine how many times 30 30 30 fits into 64 64 64.- 30 30 30 fits into 64 64 64 twice. - Write 2 2 2 above the division bar next to the 1 1 1.

STEP 8

Multiply 2 2 2 by 30 30 30 and subtract from 64 64 64.- 2×30=60 2 \times 30 = 60 2×30=60 - 64−60=4 64 - 60 = 4 64−60=4

STEP 9

Since there are no more digits to bring down, the remainder is 4 4 4. The result of the division is:12 remainder 4\boxed{12 \text{ remainder } 4}12 remainder 4​

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Question $\begin{array}{r}\frac{3}{634} \\ -\frac{30}{654} \\ -\frac{30}{1} 10 \\ 654 \\ -30 \\ -694 \\ -30\end{array}$

1. We are performing long division where the dividend is $364$ and the divisor is $30$ .
2. The goal is to find how many times $30$ fits into $364$ and determine the remainder.
3. The process involves repeated subtraction and bringing down digits.

1. Set up the division problem.
2. Perform the division step by step.
3. Calculate the remainder.

Set up the division problem with $364$ as the dividend and $30$ as the divisor.

Determine how many times $30$ fits into the first part of the dividend, $36$ .
- $30$ fits into $36$ once. - Write $1$ above the division bar.

Multiply $1$ by $30$ and subtract from $36$ .
- $1 \times 30 = 30$ - $36 - 30 = 6$

Bring down the next digit from the dividend, which is $4$ , making the new number $64$ .

Determine how many times $30$ fits into $64$ .
- $30$ fits into $64$ twice. - Write $2$ above the division bar next to the $1$ .

Multiply $2$ by $30$ and subtract from $64$ .
- $2 \times 30 = 60$ - $64 - 60 = 4$

Since there are no more digits to bring down, the remainder is $4$ .
The result of the division is:
$\boxed{12 \text{ remainder } 4}$