11.57 A researcher conducts an experiment to examine the relationship between the weight gain of chickens whose diets had been supplemented by different amounts of the amino acid lysine and the amount of lysine ingested. Since the percentage of lysine is known and we can monitor the amount of feed consumed, we can determine the amount of lysine eaten. A random sample of 12 2-week-old chickens was selected for the study. Each was caged separately and was allowed to eat at will from feed composed of a base supplemented with lysine. The sample data summarizing weight gains and amounts of lysine eaten over the test period are given here. (In the data, y represents weight gain in grams, and x represents the amount of lysine ingested in grams.) a. From the scatterplot of the data, does a linear model seem appropriate? b. Compute the estimated linear regression model ý = B, + B,x. Weight Gain, y (in grams) Lysine Ingested, x (in grams) Weight Gain, Lysine Ingested, x (in grams) Chick Chick y (in grams) 1 14.7 .09 7. 17.2 .11 2. 17.8 14 18.7 .19 3. 19.6 .18 9 20.2 23 4 18.4 15 10 16.0 13 5 20.5 .16 11 17.8 .17 6. 21.1 23 12 19.4 21

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Chapter10: Statistics
Section10.5: Comparing Sets Of Data
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i need Q6 answer other pic is just for refernece

QUESTION 6
Problem
11.57hb: Consider the
linear
regression model
with
Y;=Bo+ B1X;+ Ej
respect to the 11.57 data set. Provide a point
estimate for the standard deviation of the
error ɛ. Use 3 decimals for your answer
Hint: L-23: p 14-15
Transcribed Image Text:QUESTION 6 Problem 11.57hb: Consider the linear regression model with Y;=Bo+ B1X;+ Ej respect to the 11.57 data set. Provide a point estimate for the standard deviation of the error ɛ. Use 3 decimals for your answer Hint: L-23: p 14-15
11.57 A researcher conducts an experiment to examine the relationship between the weight
gain of chickens whose diets had been supplemented by different amounts of the amino acid
lysine and the amount of lysine ingested. Since the percentage of lysine is known and we can
monitor the amount of feed consumed, we can determine the amount of lysine eaten. A random
sample of 12 2-week-old chickens was selected for the study. Each was caged separately and was
allowed to eat at will from feed composed of a base supplemented with lysine. The sample data
summarizing weight gains and amounts of lysine eaten over the test period are given here. (In the
data, y represents weight gain in grams, and x represents the amount of lysine ingested in grams.)
a. From the scatterplot of the data, does a linear model seem appropriate?
b. Compute the estimated linear regression model ý = B, + B,x.
Weight Gain,
y (in grams)
Lysine Ingested,
x (in grams)
Weight Gain, Lysine Ingested,
x (in grams)
Chick
Chick
y (in grams)
1
14.7
.09
7.
17.2
.11
17.8
.14
18.7
.19
3.
19.6
.18
9
20.2
23
4
18.4
15
10
16.0
13
5
20.5
.16
11
17.8
.17
6.
21.1
23
12
19.4
21
Transcribed Image Text:11.57 A researcher conducts an experiment to examine the relationship between the weight gain of chickens whose diets had been supplemented by different amounts of the amino acid lysine and the amount of lysine ingested. Since the percentage of lysine is known and we can monitor the amount of feed consumed, we can determine the amount of lysine eaten. A random sample of 12 2-week-old chickens was selected for the study. Each was caged separately and was allowed to eat at will from feed composed of a base supplemented with lysine. The sample data summarizing weight gains and amounts of lysine eaten over the test period are given here. (In the data, y represents weight gain in grams, and x represents the amount of lysine ingested in grams.) a. From the scatterplot of the data, does a linear model seem appropriate? b. Compute the estimated linear regression model ý = B, + B,x. Weight Gain, y (in grams) Lysine Ingested, x (in grams) Weight Gain, Lysine Ingested, x (in grams) Chick Chick y (in grams) 1 14.7 .09 7. 17.2 .11 17.8 .14 18.7 .19 3. 19.6 .18 9 20.2 23 4 18.4 15 10 16.0 13 5 20.5 .16 11 17.8 .17 6. 21.1 23 12 19.4 21
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