In Exercises 39-45, the correlation coefficient , r, is given for a sample of n data points. Use the α = 0.05 column in Table 12.19 on page 828 to determine whether or not we may conclude that a correlation does exist in the population. (Using the α = 0.05 column, there w a probability of 0.05 that the variables are not really correlated in the population and our results could be attributed to chance. Ignore this possibility when concluding whether or not there is a correlation in the population.) n = 12 , r = 0.5
In Exercises 39-45, the correlation coefficient , r, is given for a sample of n data points. Use the α = 0.05 column in Table 12.19 on page 828 to determine whether or not we may conclude that a correlation does exist in the population. (Using the α = 0.05 column, there w a probability of 0.05 that the variables are not really correlated in the population and our results could be attributed to chance. Ignore this possibility when concluding whether or not there is a correlation in the population.) n = 12 , r = 0.5
Solution Summary: The author explains that a correlation does not exist in the population.
In Exercises 39-45, the correlation coefficient, r, is given for a sample of n data points. Use the
α
=
0.05
column inTable 12.19on page 828 to determine whether or not we may conclude that a correlation does exist in the population. (Using the
α
=
0.05
column, there w a probability of 0.05 that the variables are not really correlated in the population and our results could be attributed to chance. Ignore this possibility when concluding whether or not there is a correlation in the population.)
n
=
12
,
r
=
0.5
Definition Definition Statistical measure used to assess the strength and direction of relationships between two variables. Correlation coefficients range between -1 and 1. A coefficient value of 0 indicates that there is no relationship between the variables, whereas a -1 or 1 indicates that there is a perfect negative or positive correlation.
Could you explain this using the formula I attached and polar coorindates
1: Stanley Smothers receives tips from customers as a standard component of his weekly pay. He was paid $5.10/hour by his employer and received $305 in tips during the
most recent 41-hour workweek.
Gross Pay = $
2: Arnold Weiner receives tips from customers as a standard component of his weekly pay. He was paid $4.40/hour by his employer and received $188 in tips during the
most recent 47-hour workweek.
Gross Pay = $
3: Katherine Shaw receives tips from customers as a standard component of her weekly pay. She was paid $2.20/hour by her employer and received $553 in tips during the
most recent 56-hour workweek.
Gross Pay = $
4: Tracey Houseman receives tips from customers as a standard component of her weekly pay. She was paid $3.90/hour by her employer and received $472 in tips during
the most recent 45-hour workweek.
Gross Pay = $
8
√x+...∞
If, y = x + √ x + √x + √x +.
then y(2) =?
00
Chapter 12 Solutions
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