To solve the division problem , we'll use the long division method. Here's each step broken down:
The quotient of is, therefore, 54.
Thus, the solution to the problem is .
To solve the problem of finding , we will use long division:
Step 1: Set up the long division. With as the dividend and as the divisor, begin by considering the first two digits, .
Step 2: Determine how many times fits into . Since (the highest multiple of 15 under 94), write as the first digit of the quotient.
Step 3: Subtract from , obtaining (as ).
Step 4: Bring down the next digit from the dividend, which is , turning the current number to .
Step 5: Find how many times fits into . Since exactly, write as the next digit of the quotient.
Step 6: Subtract from , resulting in . There are no remaining digits to bring down, and the process is complete.
Therefore, the result of is .
To solve this problem, we'll follow these steps to perform long division:
The division ends here with no remainder, meaning our quotient is complete.
Therefore, the quotient of 845 divided by 13 is .
To solve this problem, we'll conduct a long division of 325 by 14 step by step:
The quotient of is with a remainder of .
Therefore, the solution to the problem is with a remainder of .
with a remainder of 3
To solve this division problem of dividing 1140 by 15, we perform the following steps:
The quotient from the division of 1140 by 15 is . None remains, confirming complete division.
Therefore, the solution to the problem is .
To solve this problem, we'll follow these steps using long division:
Let's work through each step:
Step 1: Consider the first two digits of 3240, which is 32. Divide 32 by 16.
Step 2: goes into two times. Write above the line as the first digit of the quotient.
Step 3: Multiply by to get , and subtract this from the current digit segment, which is . We have no remainder yet, so bring down the next digit, which is .
Step 4: Now divide (after bringing down the next digit) by . goes into two times as well. Write as the next digit of the quotient.
Step 5: Multiply by to get , and subtract from the current digit segment, . This gives a remainder of , and we bring down the last , which now makes .
Step 6: goes into five times. Write as the last digit of the quotient.
Step 7: Multiply by to get , subtract from to get a remainder of . Bring down the final , there is no digit remaining after this.
Therefore, the solution to the problem is that the quotient is with a remainder of , which matches choice 4.
with a remainder of 8
To solve the division problem of , follow these steps:
Adding together what we have collected in the quotient (2, 0, 8), we get 208 as the quotient.
Therefore, the quotient is and the remainder is .
The correct option from the choices is: with a remainder of 4.
Therefore, the solution to the problem is with a remainder of 4.
with a remainder of 4
To solve this problem using long division, we will follow these steps:
Let's perform the division:
Step 1: Take the first digit of 5111, which is 5. Since 5 is less than 11, look at the first two digits, 51.
Step 2: Divide 51 by 11. The result is 4 (since ), with a remainder of 7.
Subtract 44 from 51, we get 7. Bring down the next digit, 1, making the number 71.
Step 3: Divide 71 by 11, which is 6 (since ), with a remainder of 5.
Subtract 66 from 71, we get 5. Bring down the next digit, 1, making the number 51.
Step 4: Divide 51 by 11, which is 4 again, with a remainder of 7 (since ). There are no more digits to bring down.
The quotient from dividing 5111 by 11 is therefore 464 with a remainder of 7.
Therefore, the solution to the problem is with a remainder of 7.
with a remainder of 7
To solve the division of 7235 by 28, we will use the long division method:
Therefore, when dividing 7235 by 28, the quotient is with a remainder of .
The correct answer to the multiple-choice question is with a remainder of .
with a remainder of 11
To solve this problem, we'll perform a long division of 21350 by 20:
The entire division gives us a quotient of 1067 and a remainder of 10.
To verify: Multiply the quotient 1067 by 20 to get 21340, then add the remainder 10 to get back to the original dividend 21350.
Therefore, the solution to the problem is with a remainder of 10.
with a remainder of 10
To solve this problem, we will conduct the long division of 34202 by 23.
Through this process, we find that when 34202 is divided by 23, the quotient is with a remainder of 1.
Therefore, the correct answer is with a remainder of 1.
with a remainder of 1
To solve this problem, we'll use long division to divide 20104 by 21:
Start with the first two digits of the dividend, 20. Since 21 is greater than 20, we consider the first three digits, 201.
Determine how many times 21 goes into 201. It fits 9 times (since ).
Subtract 189 from 201 to get 12.
Bring down the next digit of the dividend (0) to make 120.
Determine how many times 21 fits into 120. It fits 5 times (since ).
Subtract 105 from 120 to get 15.
Bring down the last digit of the dividend (4) to make 154.
Determine how many times 21 fits into 154. It fits 7 times (since ).
Subtract 147 from 154 to get 7, which is the remainder.
The quotient is 957 and the remainder is 7.
Therefore, the solution to the problem is with a remainder of 7.
with a remainder of 7
To solve this problem, we will perform a long division of 52103 by 29 and determine both the quotient and the remainder.
Let's divide 52103 by 29 using long division:
The quotient of the division of 52103 by 29 is 1796 with a remainder of 19, which matches choice 4.
Therefore, the correct answer is: with a remainder of 19.
with a remainder of 19