Question

You must provided printed R codes and Any work done in R must be printed. 1. Snow geese feeding trial. Refer to the Journal o

SnowGeese File:

Trial   Diet   WtChange   DigEff   ADFiber
1   Plants   -6.0   0.0   28.5
2   Plants   -5.0   2.5   27.5
3   Plants   -4.5   5.0   27.5
4   Plants   0.0   0.0   32.5
5   Plants   2.0   0.0   32.0
6   Plants   3.5   1.0   30.0
7   Plants   -2.0   2.5   34.0
8   Plants   -2.5   10.0   36.5
9   Plants   -3.5   20.0   28.5
10   Plants   -2.5   12.5   29.0
11   Plants   -3.0   28.0   28.0
12   Plants   -8.5   30.0   28.0
13   Plants   -3.5   18.0   30.0
14   Plants   -3.0   15.0   31.0
15   Plants   -2.5   17.5   30.0
16   Plants   -0.5   18.0   22.0
17   Plants   0.0   23.0   22.5
18   Plants   1.0   20.0   24.0
19   Plants   2.0   15.0   23.0
20   Plants   6.0   31.0   21.0
21   Plants   2.0   15.0   24.0
22   Plants   2.0   21.0   23.0
23   Plants   2.5   30.0   22.5
24   Plants   2.5   33.0   23.0
25   Plants   0.0   27.5   30.5
26   Plants   0.5   29.0   31.0
27   Plants   -1.0   32.5   30.0
28   Plants   -3.0   42.0   24.0
29   Plants   -2.5   39.0   25.0
30   Plants   -2.0   35.5   25.0
31   Plants   0.5   39.0   20.0
32   Plants   5.5   39.0   18.5
33   Plants   7.5   50.0   15.0
34   Chow   0.0   62.5   8.0
35   Chow   0.0   63.0   8.0
36   Chow   2.0   69.0   7.0
37   Chow   8.0   42.5   7.5
38   Chow   9.0   59.0   8.5
39   Chow   12.0   52.5   8.0
40   Chow   8.5   75.0   6.0
41   Chow   10.5   72.5   6.5
42   Chow   14.0   69.0   7.0

Please use R-Studio and Provide code neatly

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Answer #1

library(dplyr)
library(tidyr)

setwd=("D:/Baswanth)
data=read.csv("D:/Baswanth/goose.csv")

fit<-lm(data$DigEff~data$ADFiber)

summary(fit)

Call: Im(formula = data$Digeff - datasADFiber) Residuals: Min 10 Median -19.238 -8.143 2.067 3Q 8.040 Max 18.250 Coefficients

(b) interpret :=77.5673

(c)F-test=137.4

(d) adjusted R-squared=0.7689

(e) p-value=1.6 so statistically not significance

(f) compute alpha=1(confidence/100)=1-95/100=0.05

critical probability p=1-0.05/2=1-0.05/2=0.975

degree of freedom=40-2=38

Me=critical value*standard error

1.0*10.4=10.4

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