Use the table to answer the question.

1 4 7 10
7 28 49 y
Nancy can make 7 free throws in 1 minute. How many free throws can she make in 10 minutes?

(1 point)
Responses

56
56

70
70

13
13

52

7 answers

The pattern in the table shows that the numbers in the second row are the squares of the numbers in the first row.

So, if Nancy can make 7 free throws in 1 minute, she can make 49 free throws in 7 minutes (since 7^2 = 49).

Therefore, in 10 minutes, Nancy can make 70 free throws.

So the correct answer is:

70
Use the table to answer the question.

Minutes 1 8 15
Math Problems x 48 y
Jesse can complete 48 math problems in 8 minutes. How many math problems can she complete in 1 minute? How many math problems can she complete in 15 minutes?

(1 point)
Responses

24; 72
24; 72

6; 90
6; 90

9; 23
9; 23

7; 22
The pattern in the table shows that the numbers in the second row are obtained by multiplying the numbers in the first row by 48.

So, if Jesse can complete 48 math problems in 8 minutes, she can complete 6 math problems in 1 minute (since 48 divided by 8 is 6).

Therefore, in 15 minutes, Jesse can complete 90 math problems (since 6 multiplied by 15 is 90).

So the correct answers are:

In 1 minute: 6
In 15 minutes: 90
Use the table to answer the question.

White Blue
3 4
x 8
9 12
12 y
For every 4 blue crayons in a box, there are 3 white ones. How many white crayons are there if there are 8 blue ones? How many blue crayons are there if there are 12 white ones?

(1 point)
Responses

12; 16
12; 16

4; 8
4; 8

6; 16
6; 16

9; 12
9; 12
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The pattern in the table shows that the number of white crayons is always three-quarters of the number of blue crayons.

So, if there are 8 blue crayons, there would be 6 white crayons (since three-quarters of 8 is 6).

If there are 12 white crayons, there would be 16 blue crayons (since 12 divided by three-quarters is 16).

So the correct answers are:

If there are 8 blue crayons, there are 6 white crayons.
If there are 12 white crayons, there are 16 blue crayons.
Use the table to answer the question.

8 48
10 60
x 72
y 84Analyze the ratios in the table to find the missing values.(1 point)
Responses

22; 34
22; 34

432; 504
432; 504

18; 26
18; 26

12; 14
To find the missing values, we can observe the ratio between the first column and the second column in the table.

In the given table, the ratio between the first column and the second column is always 6.

Therefore, if the first column value is 10, the corresponding second column value would be 10 multiplied by 6, giving us 60.

Similarly, if the first column value is x and the ratio is 6, then the corresponding second column value would be x multiplied by 6, giving us 6x.

So, in the third row, where the second column value is 72, we can find the first column value by dividing 72 by 6, resulting in 12.

For the fourth row, where the second column value is 84, we can find the first column value by dividing 84 by 6, giving us 14.

Therefore, the missing values in the table are:

For the third row: x = 12, y = 72
For the fourth row: x = 14, y = 84

So the correct answers are:

12; 72
14; 84
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