in the subtraction problem, the numbers that the boxes represent : 3,4,6,9, and the numbers that represent the circles are: 4,5,8,9. in what order of numbers will give you this number: 3497?
Unclear. Where was 7?
To find the order of numbers that will give you the number 3497, we need to match the given numbers to the boxes and circles:
Boxes: 3, 4, 6, 9
Circles: 4, 5, 8, 9
Let's go step by step:
Step 1: From the given number 3497, we can determine that the first box should be either 3 or 4. Let's try 3 first.
Step 2: With the first box as 3, we are left with 4, 6, and 9 for the remaining boxes. Since the number 3497 does not contain the number 6, we can rule out 6 as an option for the second box. Now we have two choices left: 4 and 9.
Step 3: The second box cannot be 4, as the number 3497 does not contain the digit 4. Therefore, the second box must be 9.
Step 4: Now we are left with 4 and 6 for the last two boxes. Since the number 3497 contains the digit 4, it must be the third box.
Step 5: Finally, we have 6 remaining for the last box, which gives us the following order of numbers: 3, 9, 4, 6.
Therefore, the order of numbers that will give you the number 3497 is 3946.
To find the order of numbers that will give you the number 3497, we need to consider the given boxes and circles.
The first step is to identify which number goes in each box. From the given numbers, we have 3, 4, 6, and 9 as options. To determine the order, we can use a process of elimination by closely examining the given number 3497 and comparing it to the numbers in the boxes.
Let's start with the thousands place digit, which is represented by the leftmost box. The only number common to both the given number and the boxes is 9. So, we can conclude that the leftmost box represents the number 9.
Next, let's move to the hundreds place digit, which is the second box from the left. The given number has a 4 in the hundreds place, and the only number present in both the boxes and the given numbers is 4. Therefore, the second box represents the number 4.
Moving on to the tens place digit, which is the third box from the left. The given number has a 9 in the tens place, and the only number common to both the boxes and the given numbers is also 9. Hence, the third box represents the number 9.
Finally, we have the ones place digit, represented by the rightmost box. The given number has a 7 in the ones place, and the only remaining number from the boxes is 6. Therefore, the rightmost box represents the number 6.
So, based on this deduction, the order of numbers that will give you the number 3497 is 9, 4, 9, 6.