55+40= ?
\( 55+40=\text{ ?} \)
\( 10+34= \)
\( 22+36= \)
\( 35+22= \)
\( 43+51= \)
Let's solve this problem step by step.
Step 1: Identify the numbers to be added:
We have and .
Step 2: Perform the addition:
- Align the numbers according to their place values:
+
-----------
- Add the digits in the ones place:
- Add the digits in the tens place:
Thus, combining these, the sum is .
Therefore, the solution to the problem is .
To solve this problem, we'll follow these steps:
Step 1: Identify the numbers to add, which are and .
Step 2: Perform the addition of these numbers.
Now, let's work through these steps:
Step 1: We have the numbers and to be added.
Step 2: Align the numbers vertically as follows:
Start adding from the rightmost digits:
In this case, there is no carry-over.
Now add the next column on the left:
Therefore, the final sum is .
Step 3: Ensure that matches the provided answer choice. Indeed, option 4 corresponds to our calculation.
Therefore, the solution to the problem is .
To solve the addition problem , we will follow these steps:
22 +36 ----
Step 2: Begin adding from the rightmost column, which is the units place:
Units: . Write 8 under the line in the units place.
Step 3: Move to the tens column:
Tens: . Write 5 under the line in the tens place.
At this point, we have summed the digits in each column and written the final result below the other numbers.
22 +36 ---- 58
Therefore, the sum of 22 and 36 is .
The correct answer is
.
Let's solve this problem using basic addition:
35 +22 ----
Combine the results to get the final sum:
35 +22 ---- 57
Therefore, the solution to the problem is , which corresponds to choice 2.
To solve the addition problem , we'll follow these steps:
Let's perform the addition:
Step 1: Align the numbers:
43
+ 51
------
Step 2: Add the units column: . Write 4 in the units place.
Add the tens column: . Write 9 in the tens place.
Thus, the sum of 43 and 51 is .
The correct answer is , which corresponds to choice 1.
If
\( \colorbox{yellow}\\=12 \)
Solve the following addition problem:
\( 23+ \colorbox{yellow}\\= \)
If:
\( \colorbox{yellow}\\=12 \)
Solve the following addition problem:
\( \colorbox{yellow}\\+14= \)
If:
\( \colorbox{yellow}\\=12 \)
Solve the following addition problem:
\( \colorbox{yellow}\\+50= \)
If:
\( \colorbox{yellow}\\=12 \)
Solve the following addition problem:
\( \colorbox{yellow}\\+30= \)
Determine the numerical value of the triangle:
\( 8+{\triangle}=68 \)
If
Solve the following addition problem:
To solve this problem, we will follow these steps:
Now, let's perform the calculations:
Step 1: Interpret as .
Step 2: The expression we need to solve is .
Step 3: Calculate the sum:
.
We find that the sum of 23 and 12 is 35.
Therefore, the solution to the problem is , which corresponds to choice number 2 in the given options.
If:
Solve the following addition problem:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: According to the problem, the symbol inside the yellow box equals . This means wherever we see this symbol, we can replace it with .
Step 2: We need to solve . Let's perform this calculation:
Therefore, the correct solution to the problem is .
If:
Solve the following addition problem:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The problem states the yellow box is equal to .
Step 2: Add to :
Step 3: Look at the possible answer choices:
Therefore, the solution to the problem is .
If:
Solve the following addition problem:
To solve this problem, we'll follow these steps:
Now, let's work through these steps:
Step 1: The problem states that the yellow shape is equivalent to .
Step 2: We replace the yellow shape with in the addition equation.
Step 3: Solve the equation . This addition gives us the solution.
Therefore, the solution to the problem is .
Determine the numerical value of the triangle:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: We initially have the equation .
Step 2: Subtract 8 from both sides to find :
This calculation gives us:
Therefore, the numerical value of the triangle is .