2
3/10 are shaded.
To determine the fraction represented by the shaded part of a model, first identify the total number of equal parts in the model and the number of shaded parts. The fraction can be expressed as the number of shaded parts over the total number of parts. For example, if there are 4 total parts and 2 are shaded, the fraction would be 2/4, which simplifies to 1/2.
The shaded portion of the diagram represents the fraction ( \frac{4}{9} ), as 4 out of the 9 equal parts are shaded. This indicates that 4 parts are shaded while 5 parts remain unshaded, highlighting the relationship between the shaded and total parts. Thus, the fraction of the shaded area is ( \frac{4}{9} ).
The answer depends on what part of the figure is shaded!
a hexagon
None, since there is no shaded part of any figure!
Count how many parts there are in total (both shaded and unshaded) and write this as the denominator (bottom number) of the fraction. Count how many shaded parts there are and write this as the numerator (top number) of the fraction. You now have the fraction of the whole that is shaded.
The shaded parts
I wanted to know how to solve the problem.
I see no shaded part fo the fraction must be "none".
3/10 are shaded.
Here's a photo:
To determine the fraction represented by the shaded part of a model, first identify the total number of equal parts in the model and the number of shaded parts. The fraction can be expressed as the number of shaded parts over the total number of parts. For example, if there are 4 total parts and 2 are shaded, the fraction would be 2/4, which simplifies to 1/2.
5/8 of it.
It is called the shaded part!
The shaded portion of the diagram represents the fraction ( \frac{4}{9} ), as 4 out of the 9 equal parts are shaded. This indicates that 4 parts are shaded while 5 parts remain unshaded, highlighting the relationship between the shaded and total parts. Thus, the fraction of the shaded area is ( \frac{4}{9} ).
0. Since there is no shaded part visible.