Question
In: Statistics and Probability
We have age and systolic blood pressure (SBP) of 10 randomly chosen people. Using this data,...
- We have age and systolic blood pressure (SBP) of 10 randomly chosen people. Using this data, we would like to create a model to predict systolic blood pressure from age.
|
Age |
SBP |
|
53 |
137 |
|
50 |
132 |
|
54 |
149 |
|
48 |
132 |
|
43 |
120 |
|
43 |
126 |
|
63 |
161 |
|
63 |
170 |
|
62 |
152 |
|
65 |
164 |
- Write out the model with the beta coefficients.
- (6pts) Put this data into SPSS, and find the parameter estimates. Write out the prediction equation. Interpret the prediction equation. **Show SPSS Commands**
Solutions
Expert Solution
a] The required model for given set of data is
where x is AGE Independent variable
SBP is systolic blood pressure (SBP) dependent variable.
is intercept
slope parameter
b]
SO REQUIRED EQUATION IS
Interpretation: For every an year increase in Age then there will be an increase of 1.966 SBP
Commands :
orchestra answered 1 year agoRelated Solutions
We have age and systolic blood pressure (SBP) of 10 randomly chosen people. Using this data,...
We have age and systolic blood pressure (SBP) of 10 randomly
chosen people. Using this data, we would like to create a model to
predict systolic blood pressure from age.
Age
SBP
53
137
50
132
54
149
48
132
43
120
43
126
63
161
63
170
62
152
65
164
Give a 95% CI around the predicted slope coefficient and
interpret.
Using the prediction equation, what is the predicted systolic
blood pressure for a
44 year old?
61...
Please calculate using SPSS whenever possible. We have age and systolic blood pressure (SBP) of 10...
Please calculate using SPSS whenever possible. We have age and
systolic blood pressure (SBP) of 10 randomly chosen people. Using
this data, we would like to create a model to predict systolic
blood pressure from age.
Age
SBP
53
137
50
132
54
149
48
132
43
120
43
126
63
161
63
170
62
152
65
164
What is the overall test statistic from the ANOVA table? What
is the test statistic for the slope coefficient? Are they equal...
A researcher studied age and systolic blood pressure of 6 randomly selected subjects. The data are...
A researcher studied age and systolic blood pressure of 6
randomly selected subjects. The data are shown in the table.
Subject /Age /Pressure
A 43 120
B 48 128
C 56 135
D 61 141
E 67 143
F 70 152
Test the significance of the correlation between age and
systolic blood pressure. Use a significance level of 0.05.
Step1) Identify the null and alternative hypotheses
symbolically. H0: H1:
Step 2) Find the p – value and make the decision...
Assume that systolic blood pressure (SBP) in a population is normally distributed with a mean of...
Assume that systolic blood pressure (SBP) in a
population is normally distributed with a mean of 120 mmHg and a
standard deviation of 10 mmHg
- What percent of the population has an SBP
> 130 mmHg?
- What percent of the population has an SBP in the range of 110
to 140 mmHg inclusive?
- What percent of the population has an SBP > 150 or < 110
mmHg?
Fill in blanks of the following statements.
Bottom 10% of...
Suppose it is known that in a certain population the mean systolic blood pressure (SBP) is...
Suppose it is known that in a certain population the mean
systolic blood pressure (SBP) is 120 mmHg and the standard
deviation is 10 mmHg. In a random sample of size 40 from
this population, what is the probability that this sample will have
a mean SBP greater than 124 mmHg?
1. The following table gives the systolic blood pressure and age of patients. Systolic Blood Pressure...
1. The following table gives the systolic blood pressure and age
of patients.
Systolic Blood Pressure
Age
131
34
132
36
122
30
119
32
123
26
115
23
137
37
a) Determine an r value for this data and classify the value as
weak, moderate, or strong.
b) Based on your calculated r value, what can you say about the
slope of the regression line?
c) Determine the model equation. This is also called the
regression line or the...
The weight and systolic blood pressure (BP) of 26 randomly selected males in the age group...
The weight and systolic blood pressure (BP) of 26
randomly selected males in the age group 25-30 are shown in the SAS
code. Assume that for any fixed value of weight, BP is normally
distributed.
Number of
Observations Read
27
Number of
Observations Used
26
Number of
Observations with Missing Values
1
Analysis of
Variance
Source
DF
Sum of
Squares
Mean
Square
F
Value
Pr >
F
Model
1
2693.58122
2693.58122
35.74
<.0001
Error
24
1808.57262
75.35719
Corrected
Total
25...
The following table gives Framingham data relating systolic blood pressure (SBP) to coronary heart disease (CHD)...
The following table gives Framingham data relating systolic
blood pressure (SBP) to coronary heart disease (CHD) after 18 years
among those who were free of the disease at first examination.
SBP
(mmHg) CHD+ CHD- Total
>165 95 201 296
<165 173 894 1067
Total 268 1095 1363
Calculate RD, RR and their associated 95% confidence intervals.
Interpret your results.
Research Scenario Hypertension is defined as a systolic blood pressure (SBP) of 140 mmHg or more,...
Research Scenario
Hypertension is defined as a systolic blood pressure (SBP)
of 140 mmHg or more, or a diastolic blood pressure (DBP) of 90 mmHg
or more. Diastolic blood pressure (DBP) measurements from the
general population form a normal distribution with m = 82 mmHg and
s = 10 mmHg. Epidemiological studies have shown that obesity
increases the risk of hypertension (high DBP). Using data from a
cohort study, a researcher obtained a sample of n = 144 obese
persons...
A medical researcher wants to begin a clinical trial that involves systolic blood pressure (SBP) and...
A medical researcher wants to begin a clinical trial that
involves systolic blood pressure (SBP) and cadmium (Cd) levels.
However, before starting the study, the researcher wants to confirm
that higher SPB is associated with lower Cd levels. Below are the
SBP and Cd measurements for a sample a participants. What can the
researcher conclude with an α of 0.10?
SBP
Cd
169
183
115
113
182
126
179
127
148
160
140
55.5
55.7
55.8
55.9
55.5
55.7
55.6...
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