5.3+2.45=
\( 5.3+2.45= \)
\( 2.16+3.214= \)
\( 100+10.3= \)
\( 6.4\\+2.56 \)
\( 3+4.57= \)\( \)
To solve this problem, follow these steps:
5.30 + 2.45 ------
Note that adding a zero to the right of makes it , which does not change its value but ensures alignment.
Next, perform the addition starting from the rightmost digit:
Thus, the sum is:
5.30 + 2.45 ------ 7.75
The sum of and is .
Therefore, the correct choice corresponding to our solution is choice 1: .
7.75
To find the sum of and , follow these steps:
First, write the numbers vertically, aligning them by their decimal points:
Add the numbers from right to left, adding zeros if necessary to balance the number of decimal places:
Start from the rightmost digit: .
Next column to the left: .
Next column to the left: .
Finally, add the whole number part: .
Combine the results to get the final sum.
Therefore, the sum of and is .
5.374
To solve this problem, we'll add the numbers 100 and 10.3.
Let's break down the steps as follows:
Therefore, the sum of is .
110.3
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: Align the numbers vertically:
6.40 + 2.56 ------
Step 2: Start with the hundredths place (rightmost) and move left.
Step 3: Place the decimal point directly below the other decimal points in the final answer.
6.40 + 2.56 ------ 8.96
Therefore, the solution to the problem is .
8.96
To solve this problem, follow these steps:
Step 1: Recognize the numbers to be added are and .
Step 2: Write as for easier alignment by the decimal point.
Step 3: Align the numbers:
Step 4: Add the numbers column by column starting from the rightmost column.
Let's perform the addition:
Rightmost column (hundredths): .
Next column (tenths): .
Next column (units): .
The sum of and is calculated as follows:
First, verify the alignment of the decimals, then add each column:
The calculated sum is .
The correct answer from the given choices is: , which matches choice 3.
7.57