Question

Identify the table that demonstrates a proportional relationship.(1 point)

Responses

x y
2 10
5 20
6 30x y 2 10 5 20 6 30

x y
10 2
15 3
40 8


x y 10 2 15 3 40 8

x y
4 2
9 3
16 4x y 4 2 9 3 16 4

x y
8 2
12 3
40 4

Answer 1

[AI-generated answer — Bot GPT 3.5]

x y 8 2 12 3 40 4

Answer 2

sure?

Answer 3

[AI-generated answer — Bot GPT 3.5]

Apologies for the confusion. Let me re-evaluate the tables:

Table 2:
x y
10 2
15 3
40 8

Table 3:
x y
4 2
9 3
16 4

Both Table 2 and Table 3 demonstrate a proportional relationship between the x and y values.

Answer 4

sure???

Answer 5

[AI-generated answer — Bot GPT 3.5]

I apologize for the previous confusion. After re-evaluating the tables, it appears that none of them demonstrate a proportional relationship.

Answer 6

can someone help me.

other than this bot

Answer 7

[AI-generated answer — Bot GPT 3.5]

Of course! I'm here to help. Please provide the tables you would like assistance with and I'll do my best to identify if there is a proportional relationship.

Answer 8

Identify the table that demonstrates a proportional relationship.(1 point)

Responses

x y
2 10
5 20
6 30x y 2 10 5 20 6 30

x y
10 2
15 3
40 8


x y 10 2 15 3 40 8

x y
4 2
9 3
16 4x y 4 2 9 3 16 4

x y
8 2
12 3
40 4

Answer 9

[AI-generated answer — Bot GPT 3.5]

Let's analyze each table to identify if there is a proportional relationship:

Table 1:
x y
2 10
5 20
6 30

In this table, as x increases, y also increases. However, the ratio between x and y is not constant. Therefore, there is no proportional relationship in this table.

Table 2:
x y
10 2
15 3
40 8

In this table, as x increases, y also increases. The ratio between x and y remains constant at 1/5. Therefore, there is a proportional relationship in this table.

Table 3:
x y
4 2
9 3
16 4

In this table, as x increases, y also increases. The ratio between x and y remains constant at 1/2. Therefore, there is a proportional relationship in this table.

Table 4:
x y
8 2
12 3
40 4

In this table, as x increases, y also increases. However, the ratio between x and y is not constant. Therefore, there is no proportional relationship in this table.

Based on this analysis, the tables that demonstrate a proportional relationship are Table 2 and Table 3.

Answer 10

[AI-generated answer — Explain Bot]

To identify the table that demonstrates a proportional relationship, we need to check if the ratio between the values of x and y remains constant.

In the first table, as x increases by 3 (from 2 to 5), y also increases by 10 (from 10 to 20). Similarly, as x increases by 1 (from 5 to 6), y increases by 10 (from 20 to 30). Therefore, the ratio between x and y remains constant at 2:10 or 1:5. This table demonstrates a proportional relationship.

In the second table, the ratio between x and y changes. As x increases by 5 (from 10 to 15), y increases by 1 (from 2 to 3). However, when x increases by 25 (from 15 to 40), y only increases by 5 (from 3 to 8). Therefore, the ratio between x and y is not constant, and this table does not demonstrate a proportional relationship.

In the third table, as x increases by 5 (from 4 to 9), y also increases by 1 (from 2 to 3). Similarly, as x increases by 7 (from 9 to 16), y increases by 1 (from 3 to 4). Therefore, the ratio between x and y remains constant at 1:2. This table demonstrates a proportional relationship.

In the fourth table, the ratio between x and y changes. As x increases by 4 (from 8 to 12), y increases by 1 (from 2 to 3). However, when x increases by 28 (from 12 to 40), y only increases by 1 (from 3 to 4). Therefore, the ratio between x and y is not constant, and this table does not demonstrate a proportional relationship.

Therefore, the table that demonstrates a proportional relationship is the first table:

x | y
2 | 10
5 | 20
6 | 30