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\( \begin{aligned} &76 \\ -& \\ &~~8 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &118 \\ -& \\ &~~~~9 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &227 \\ -& \\ &~~~~8 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &354 \\ -& \\ &~~~~6 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &473 \\ -& \\ &~~~~5 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)\( \)
To solve this subtraction problem, we'll use the vertical subtraction method:
Step 1: Arrange the numbers in a column, aligning them by place value. The number 76 is our minuend, and 8 is our subtrahend.
Step 2: We start the subtraction from the rightmost column, the units place.
Step 3: Subtract 8 from 6 in the units column. Since 8 is greater than 6, we need to borrow from the tens column.
Let's break down the subtraction:
Since 8 cannot be subtracted directly from 6, we borrow 10 from the tens place.
This makes the 6 into 16 (i.e., ), and the 7 in the tens place becomes 6.
Now subtract in the units column:
Next, move to the tens column. After borrowing to help the units column:
remains as it is. There is nothing to subtract in the tens column (conceptually subtracting zero), so stays as .
As a result, the difference is:
Therefore, the solution to the subtraction is .
68
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: Align the numbers vertically as follows:
Step 2: Start from the units column. Here we have (minuend) and (subtrahend). Since is less than , we cannot directly subtract.
Step 3: Borrow 1 from the tens place of which makes the tens place , and the in the units place becomes .
Step 4: Compute . Place the result under the units column.
Step 5: In the tens column, now we have since after borrowing, the tens of are reduced.
Step 6: In the hundreds column, copy the as there is no subtraction required here.
The final subtraction will look like this:
The answer to is .
Therefore, the solution to the subtraction problem is .
109
To solve this problem, we need to perform the vertical subtraction of from . Let's break down the steps:
Now, combining the results from each digit, the final answer becomes .
Therefore, the solution to the problem is .
219
To solve this problem of subtracting 6 from 354, we'll follow these steps:
Now, let's solve it:
Step 1: Write the numbers with the larger number on top:
Step 2: Subtract the numbers starting with the units place:
So the subtraction yields:
Therefore, the solution to the problem is .
348
To solve this problem, we'll perform a vertical subtraction:
The result of the subtraction is:
Therefore, the solution to the problem is .
468
\( \begin{aligned} &625\\ -& \\ &~~~~7 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &782 \\ -& \\ &~~~~6 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &833 \\ -& \\ &~~~~7 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &767 \\ -& \\ &~~~~9 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
\( \begin{aligned} &576 \\ -& \\ &~~~~8 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)
To solve the problem of subtracting 7 from 625, we will use vertical subtraction. The alignment and borrowing process is as follows:
Therefore, the solution to the problem is .
618
To solve this problem, we'll follow these steps:
Step 1: Identify the digits involved in subtraction, starting with the units place.
Step 2: Apply the subtraction rules column by column, performing borrowing if necessary.
Step 3: Write down the result of each step and obtain the final answer.
Let's work through these steps:
Step 1: We are subtracting 6 from 782. Write the number 782 above the number 6, aligning them to the right:
Step 2: Begin the subtraction with the units digit (rightmost digits).
The units digit of 782 is 2, and we need to subtract 6 from it. Since 2 is smaller than 6, we must borrow from the tens place.
Borrow 1 from the tens digit (8), making it 7, and convert it to ten units. Now, add the borrowed 10 to the 2, making it 12 in the units place.
Now subtract 6 from 12, which gives us 6.
Step 3: Move to the tens place where we have adjusted the previous digit, 8 (now 7), which doesn’t involve subtraction as the only subtraction required was in the units place.
The hundreds digit remains unchanged as no borrowing affected it.
Therefore, we write this subtraction out as follows:
Therefore, the solution to the problem is .
776
To subtract from , follow these steps:
Therefore, the complete difference is .
826
To solve the subtraction of 9 from 767, we will perform the following steps:
The resulting number after subtracting 9 from 767 is 758.
Therefore, the solution to the subtraction problem is .
758
To solve this problem, we will perform subtraction using the vertical method:
The subtraction becomes , which is impossible as we cannot subtract a larger number from a smaller number without regrouping.
The subtraction in the ones column now reads 16 - 8 = 8.
The subtraction is complete: .
Therefore, the solution to the problem is .
568
\( \begin{aligned} &911 \\ -& \\ &~~~~8 \\ &\underline{\phantom{776}} & \\ \end{aligned} \)\( \)\( \)
903