10/15interpret the slope.for each additional color consumed per week, bone material density will (increase, decrease) by ( ) g/cm squared, on average. Because colas tend to replaceassociated with lower bone minand the bone mineral density o(f).R Click the icon to view the-X consumption of cola isf soda consumed in a weekData TableComplete parts (a) throughFull data setClick the icon to view a taNumber ofBone MineralNumber ofBone MineralColas perDensity (g/cm) Colas per Week Density (g/cm2)O A. The least-squares regrWeek0.89740.873B. The least-squares regr0.8750.0.882C.1.0.8710.891The least-squares regr10.8796.0.867O D. The least-squares regr0.8620.8727.0.8880.8712.7.(b) Interpret the slope.0.8688.0.8650.876For each additional cola consulPrintDoneClick to select your answer(s)333 Because colas tend to replace healthier beverages and colas contain caffeine and phosphoric acid, researchers wanted to know whether consumption of cola isassociated with lower bone mineral density in women. The data shown in the accompanying table represent the typical number of cans of soda consumed in a weekand the bone mineral density of the femoral neck for a sample of 15 women. The data were collected through a prospective cohort study. Complete parts (a) through(f).EE Click the icon to view the data table.Click the icon to view a table of critical values for the correlation coefficient.CA. The least-squares regression line is y = - 0.8865x + 0.0030.OA.%3DO B.The least-squares regression line is y = 0.0030x-0.8865.0.0030The least-squares regression line is y = - 0.0030x+ 0.8865.%3D1.0054OD.The least-squares regression line is y = 0.8865x- 0.0030,0.%3D0.5423(b) Interpret the slope.0.8865For each additional cola consumed per week, bone mineral density willby▼ g/cm, on average.Click to select your answer(s) and then click Check Answer.

From the given information, The regression equation is y^=-0.0030x+0.8865. Here, the intercept is…

Answered: interpret the slope. for each…

interpret the slope. for each additional color consumed per week, bone material density will (increase, decrease) by ( ) g/cm squared, on average.

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Exponential Growth Model

The relation that represents an exponential function is:

Question

100%

10/15

interpret the slope.

for each additional color consumed per week, bone material density will (increase, decrease) by ( ) g/cm squared, on average.

Because colas tend to replace
associated with lower bone min
and the bone mineral density o
(f).
R Click the icon to view the
-X consumption of cola is
f soda consumed in a week
Data Table
Complete parts (a) through
Full data set
Click the icon to view a ta
Number of
Bone Mineral
Number of
Bone Mineral
Colas per
Density (g/cm) Colas per Week Density (g/cm2)
O A. The least-squares regr
Week
0.897
4
0.873
B. The least-squares regr
0.875
0.
0.882
C.
1.
0.871
0.891
The least-squares regr
1
0.879
6.
0.867
O D. The least-squares regr
0.862
0.872
7.
0.888
0.871
2.
7.
(b) Interpret the slope.
0.868
8.
0.865
0.876
For each additional cola consul
Print
Done
Click to select your answer(s)
333

Because colas tend to replace healthier beverages and colas contain caffeine and phosphoric acid, researchers wanted to know whether consumption of cola is
associated with lower bone mineral density in women. The data shown in the accompanying table represent the typical number of cans of soda consumed in a week
and the bone mineral density of the femoral neck for a sample of 15 women. The data were collected through a prospective cohort study. Complete parts (a) through
(f).
EE Click the icon to view the data table.
Click the icon to view a table of critical values for the correlation coefficient.
CA. The least-squares regression line is y = - 0.8865x + 0.0030.
OA.
%3D
O B.
The least-squares regression line is y = 0.0030x-0.8865.
0.0030
The least-squares regression line is y = - 0.0030x+ 0.8865.
%3D
1.0054
OD.
The least-squares regression line is y = 0.8865x- 0.0030,
0.
%3D
0.5423
(b) Interpret the slope.
0.8865
For each additional cola consumed per week, bone mineral density will
by
▼ g/cm, on average.
Click to select your answer(s) and then click Check Answer.

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