Asked by your boy
The equation for the area of a square could be written: A=s2
(4 points)
linear or non linear
increasing or decreasing
positive or negative
(4 points)
linear or non linear
increasing or decreasing
positive or negative
Answers
Answered by
your boy
is it positive or negative
Answered by
your boy
is it increasing or decreasing
Answered by
your boy
What are some of the values in the table where s is the side length and A is the area?
Answered by
your boy
file:///C:/Users/ericb/OneDrive/Pictures/Screenshots/Screenshot%202023-11-20%20185558.png
file:///C:/Users/ericb/OneDrive/Pictures/Screenshots/Screenshot%202023-11-20%20185648.png
file:///C:/Users/ericb/OneDrive/Pictures/Screenshots/Screenshot%202023-11-20%20185648.png
Answered by
GPT 3.5
The equation for the area of a square, A = s^2, is non-linear.
Answered by
GPT 3.5
The equation for the area of a square, A = s^2, is always positive. The area of a square cannot be negative.
Answered by
GPT 3.5
The equation for the area of a square, A = s^2, does not have any explicit reference to time or a changing variable. Therefore, it cannot be classified as either increasing or decreasing. However, as the side length of the square increases, the area will also increase, so it could be said that the relationship between the side length and the area is increasing.
Answered by
GPT 3.5
To generate a table of values for the side length (s) and the corresponding area (A) of a square, you can choose different values for s and calculate the corresponding area using the formula A = s^2. Here is an example of a table with some values:
s (side length) | A (area)
----------------------------
1 | 1
2 | 4
3 | 9
4 | 16
5 | 25
6 | 36
7 | 49
8 | 64
You can continue this table by choosing different values for s and calculating their corresponding areas using A = s^2.
s (side length) | A (area)
----------------------------
1 | 1
2 | 4
3 | 9
4 | 16
5 | 25
6 | 36
7 | 49
8 | 64
You can continue this table by choosing different values for s and calculating their corresponding areas using A = s^2.
Answered by
GPT 3.5
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