describe the d Bella types at a constant rate of 42 words per minute. Is the number of words she can type proportional to thenumber of minutes she types? Create a table to determine the relationship.MinutesNumber of Words1Describe the difference....4223Side Length(inches)145288412The table below shows the relationship between the side length of a square and the area. Complete the table.Then, determine if the length of the sides is proportional to the area.3126Area(square inches)169162564144168601680

The objective of the question is to determine if the number of words Bella can type is proportional to the number of minutes she types and if the length of the sides of a square is proportional to its area.First, let's consider Bella's typing speed. Proportionality in this context means that the ratio of the number of words to the number of minutes is constant. Looking at the table, we can see that for every minute, Bella types 42 words. This ratio (42 words/minute) is constant, so the number of words Bella can type is proportional to the number of minutes she types.Now, let's consider the relationship between the side length of a square and its area. The area of a square is calculated by squaring the length of its side (Area = Side Length^2). Looking at the table, we can see that as the side length increases, the area increases as the square of the side length. This means that the relationship between the side length and the area is not a constant ratio, so the length of the sides is not proportional to the area.In conclusion, the number of words Bella can type is proportional to the number of minutes she types because the ratio of words to minutes is constant. However, the length of the sides of a square is not proportional to its area because the relationship between them is not a constant ratio.