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Katen [24]
3 years ago
9

I need to understand this kindly help.....

Mathematics
1 answer:
AveGali [126]3 years ago
7 0

Answer:

Section a)

Solution;

A correlation coefficient of 0.4 implies a relatively weak positive association between two sets of data. There is a notable small increment in one data set as the other increases.

Section b)

Solution;

A correlation coefficient of -0.96 implies a strong negative association between two sets of data. An increase in the values of one data set amounts to a decrease in the values of the other data set by approximately the same magnitude.

Section c)

Solution;

A correlation coefficient of -0.02 implies a weak negative association between two sets of data. An increase in the values of one data set amounts to a negligible decrease in the values of the other data set.

Section d)

Solution;

A correlation coefficient of 1.0 implies a perfect positive association between two sets of data. An increase in the values of one data set amounts to an increase in the values of the other data set by exactly the same magnitude. A scatter plot would reveal that the line y =x fits the data well.

Section e)

Solution;

A correlation coefficient of 0.86 implies a strong positive association between two sets of data. An increase in the values of one data set amounts to an increase in the values of the other data set by approximately the same magnitude.

Step-by-step explanation:

Correlation coefficient measures the degree of association between two variables or data sets. Correlation coefficients can be positive or negative and may imply weak or strong association between two data sets.

A correlation coefficient of less than 5 is implies a weak association while a value greater than or equal to 5 implies a strong association. Finally, a correlation of 1.0 implies perfect association.

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Given: the points (1|2) and (0|3) lie on the line.

Question: equation of the line.

Solution:

General equation of a line: y = kx+d,

whereby:

the point (y|x) lies on the line
When x = 0, y = d
The point (0|3) says that d = 3.

So far, the equation is y = kx +3 ……… (1)

Inserting the point (1|2) into (1):

2 = k(1) + 3 => 2–3=k => -1 = k

Putting k into (1):

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Quesheip Use the number line below, where RS = 6y +2, ST=5y + 9, and RT= 13y - 1 a What is the value of y? b Find RS, ST, and RT
Simora [160]

Answer:

y = 6

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ST = 39

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Step-by-step explanation:

Given:

RS = 6y +2

ST=5y + 9

RT= 13y - 1

Solving (a): The value of y

From the given parameters, we understand that

RT = RS + ST

Substitute values for RS, ST and RT

13y - 1 = 6y + 2 + 5y + 9

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Solving (b):

<em>The value of RS</em>

Substitute 6 for y in RS = 6y +2

RS = 6 * 6 + 2

RS = 36 + 2

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<em>The value of ST</em>

Substitute 6 for y in ST=5y + 9

ST = 5 * 6 + 9

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ST = 39

<em>The value of ST</em>

Substitute 6 for y in RT= 13y - 1

RT = 13 * 6 - 1

RT = 78 - 1

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Step-by-step explanation:

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