# The table below shows the values of y for different values of x: x y 0 0 1 5 2 10 3 15 Which equation shows the relationship between x and y? x = 5y y = 5 + x x = 5 + y y = 5x

2 months ago

## Solution 1

Guest #1449
2 months ago

D.

Step-by-step explanation:

We have been given a table of values. We are asked to find the equation that shows the relationship between x and y.

x          y

0         0

1           5

2         10

3         15

Upon looking at our given table, we can see that with each increase in x value, the value of x increases by 5. This means that slope of our given line is 5.

We can also see that initial value or y-intercept is 0.

Upon substituting our given values in slope intercept form of equation, we will get:

Therefore, our required equation is and option D is the correct choice.

## Solution 2

Guest #1450
2 months ago
X y
0 0
1  5
2 10
3 15

The answer is y = 5x
we can check this by plugging in the numbers from the table:
5 = 1(5)
5 = 5
This makes this answer correct because it makes the equation true.

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Sara got 88, 90, 75, 78, 100, 54, 90, 100, 45, and 60 on her English tests. Lee got 77, 67, 99, 79, 100, 65, 79, 89, 58, and 67 on his English tests. What is the mean of Sara's English tests? What is the mean of Lee's English tests? please answer both questions
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The mean is the average, so I added up all the numbers and divided that by the number of tests:
Sara's mean: 78
Lee's mean: 78
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then divide by the number of test results you have which is 10
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Sara's mean is 78 on her test scores.

Lee:
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I hope that this is what you are looking for....

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Sara got 98, 100, 65, 78, 98, 46, 100, 100, 45, and 50 on her reading test. Lee got 97, 67, 89, 99, 100, 45, 79, 89, 58, and 67 on his reading test. What is the mean of Sara's reading test? What is the mean of Lee's reading test? please help with both questions.
Solution 1

A mean is an arithmetic average of a set of observations. Sara's mean score is 78, while Lee's mean score is 79.

### What is Mean?

A mean is an arithmetic average of a set of observations. it is given by the formula,

Mean = (Sum of observations)/Number of observations

Given the reading score of Sara are 98, 100, 65, 78, 98, 46, 100, 100, 45, and 50. Therefore, the mean will be,

Mean= (Sum of observations)/Number of observations

Mean = (98+100+65+78+98+46+100+100+45+50)/10

Mean = 780/10

Mean = 78

Given the reading score of Lee are 97, 67, 89, 99, 100, 45, 79, 89, 58, and 67. Therefore, the mean will be,

Mean= (Sum of observations)/Number of observations

Mean = (97+67+89+99+100+45+79+89+58+67)/10

Mean = 790/10

Mean = 79

Hence, Sara's mean score is 78, while Lee's mean score is 79.

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Solution 2

Saras Mean on her reading test is 78

Lee's Mean on his reading test is 79

Step-by-step explanation:

You add grades for Sara's test together and then you will divide by the= number of graded test there were and you will get 78.

You add Lee's Grades for the test together and divide by the number of graded test there were and you will get 79.

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