A decimal remainder or decimal fraction is everything that appears to the right of the decimal point.
When the whole number is , the entire number (not just what appears to the right of the decimal point) is the remainder.

Practice identifying decimal remainders and decimal fractions with step-by-step problems. Master the concept of decimal parts vs whole numbers through guided exercises.
A decimal remainder or decimal fraction is everything that appears to the right of the decimal point.
When the whole number is , the entire number (not just what appears to the right of the decimal point) is the remainder.
Which figure represents seven tenths?
Determine the numerical value of the shaded area:
To solve this problem, let's analyze the shaded area in terms of grid squares:
Thus, the total shaded area is .
Therefore, the solution to the problem is .
Answer:
1.6
Determine the numerical value of the shaded area:
To solve this problem, we'll follow a few simple steps to calculate the shaded area by counting strips and converting to a decimal:
Therefore, the solution to the problem is .
Answer:
0.5
Determine the numerical value of the shaded area:
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The grid is divided into 10 equal vertical columns.
Step 2: Of these columns, 1 column is shaded.
Step 3: Since there are 10 columns in total, the shaded area represents of the total area.
Finally, the fraction can be expressed as the decimal .
Therefore, the numerical value of the shaded area is .
Answer:
0.1
Determine the numerical value of the shaded area:
To solve this problem, let's follow the outlined plan:
Now, let's apply these steps:
Step 1: The given diagram shows that there are 4 vertical stripes shaded.
Step 2: The total number of vertical stripes (including both shaded and unshaded) is 10.
Step 3: The fraction of shaded area is .
Step 4: Convert to a decimal. This equals .
Therefore, the numerical value of the shaded area is 0.4.
Answer:
0.4
Determine the number of ones in the following number:
0.07
To solve this problem, we'll examine the given decimal number, , to identify how many '1's it contains.
Let's break down the number :
None of the digits in the number are equal to '1'.
Therefore, the number of ones in is 0.
Answer:
0