Refer back to the data in Exercise 4, in which y = ammo- nium concentration (mg/L) and x transpiration (ml/h). Summary quantities include n = 13, Ex, = 303.7, Ey, = 52.8, S = 1585.230769, S,, = -341.959231, and S, = %3D %3D yy 77.270769. a. Obtain the equation of the estimated regression line and use it to calculate a point prediction of ammo- nium concentration for a future observation made when ammonium concentration is 25 ml/h. b. What happens if the estimated regression line is used to calculate a point estimate of true average concentration when transpiration is 45 ml/h? Why does it not make sense to calculate this point estimate? c. Calculate and interpret s. d. Do you think the simple linear regression model does a good job of explaining observed variation in con- centration? Explain.

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If I could please receive help with parts A and B, I would greatly appreciate it. Thank you for your time and help.

12.
Refer back to the data in Exercise 4, in which y = ammo-
nium concentration (mg/L) and x
Summary quantities include n = 13, Er, = 303.7, Ey, =
52.8, S
transpiration (ml/h).
1585.230769, S = -341.959231, and S
xy
77.270769.
a. Obtain the equation of the estimated regression line
and use it to calculate a point prediction of ammo-
nium concentration for a future observation made
when ammonium concentration is 25 ml/h.
b. What happens if the estimated regression line is
used to calculate a point estimate of true average
concentration when transpiration is 45 ml/h? Why
does it not make sense to calculate this point
estimate?
Calculate and interpret s.
d. Do you think the simple linear regression model does
a good job of explaining observed variation in con-
centration? Explain.
с.
Transcribed Image Text:12. Refer back to the data in Exercise 4, in which y = ammo- nium concentration (mg/L) and x Summary quantities include n = 13, Er, = 303.7, Ey, = 52.8, S transpiration (ml/h). 1585.230769, S = -341.959231, and S xy 77.270769. a. Obtain the equation of the estimated regression line and use it to calculate a point prediction of ammo- nium concentration for a future observation made when ammonium concentration is 25 ml/h. b. What happens if the estimated regression line is used to calculate a point estimate of true average concentration when transpiration is 45 ml/h? Why does it not make sense to calculate this point estimate? Calculate and interpret s. d. Do you think the simple linear regression model does a good job of explaining observed variation in con- centration? Explain. с.
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