rocket motor is manufactured by bonding together two types of propellants, an igniter and a sustainer. The shear strength of the bond y is thought to be a linear function of the age of the propellant x when the motor is cast. Twenty observations are shown in the following table. Obs. No. Strength (psi) y Age (weeks) x Obs. No. Strength (psi) y Age (weeks) x 1 2172.10 15.50 11 2178.00 11.50 2 1,678.15 23.75 12 2,399.55 3.75 3 2,316.00 8.00 13 1,779.80 25.00 4 2,061.30 17.00 14 2,336.75 9.75 5 2,207.50 5.00 15 1,765.30 22.0 6 1,708.30 19.00 16 2,053.50 18.00 7 1,784.70 24.00 17 2,414.40 6.00 8 2,575.00 2.50 18 2,200.50 12.50 9 2,357.90 7.50 19 2,654.20 2.00 10 2,277.70 11.00 20 1,753.70 21.50 Need to find t0
rocket motor is manufactured by bonding together two types of propellants, an igniter and a sustainer. The shear strength of the bond y is thought to be a linear function of the age of the propellant x when the motor is cast. Twenty observations are shown in the following table. Obs. No. Strength (psi) y Age (weeks) x Obs. No. Strength (psi) y Age (weeks) x 1 2172.10 15.50 11 2178.00 11.50 2 1,678.15 23.75 12 2,399.55 3.75 3 2,316.00 8.00 13 1,779.80 25.00 4 2,061.30 17.00 14 2,336.75 9.75 5 2,207.50 5.00 15 1,765.30 22.0 6 1,708.30 19.00 16 2,053.50 18.00 7 1,784.70 24.00 17 2,414.40 6.00 8 2,575.00 2.50 18 2,200.50 12.50 9 2,357.90 7.50 19 2,654.20 2.00 10 2,277.70 11.00 20 1,753.70 21.50 Need to find t0
MATLAB: An Introduction with Applications
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Author:Amos Gilat
Publisher:Amos Gilat
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A rocket motor is manufactured by bonding together two types of propellants, an igniter and a sustainer. The shear strength of the bond y is thought to be a linear
Obs. No. | Strength (psi) y | Age (weeks) x | Obs. No. | Strength (psi) y | Age (weeks) x |
1 | 2172.10 | 15.50 | 11 | 2178.00 | 11.50 | |
2 | 1,678.15 | 23.75 | 12 | 2,399.55 | 3.75 | |
3 | 2,316.00 | 8.00 | 13 | 1,779.80 | 25.00 | |
4 | 2,061.30 | 17.00 | 14 | 2,336.75 | 9.75 | |
5 | 2,207.50 | 5.00 | 15 | 1,765.30 | 22.0 | |
6 | 1,708.30 | 19.00 | 16 | 2,053.50 | 18.00 | |
7 | 1,784.70 | 24.00 | 17 | 2,414.40 | 6.00 | |
8 | 2,575.00 | 2.50 | 18 | 2,200.50 | 12.50 | |
9 | 2,357.90 | 7.50 | 19 | 2,654.20 | 2.00 | |
10 | 2,277.70 | 11.00 | 20 | 1,753.70 | 21.50 |
Need to find t0
![Fit a linear regression model.
(a) Test for significance of regression with a = 0.01.
fo =
152.44
(Round your answer to 2 decimal places.)
Is the model significant? Yes.
(b) Estimate the standard errors of the intercept and slope.
se( B o) =
45.494
(Round your answer to 3 decimal places.)
se( B 1) =
(Round your answer to 3 decimal places.)
2.988
%3D
(c) Test the hypothesis Ho: B1
30 versus H1: B1 # - 30 using a = 0.10.
%3D
to=
i
-26.856
(Round your answer to 3 decimal places.)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F13d3a07d-24ab-4d07-ab36-ffae21b1955b%2F61403727-448b-4a4b-a25b-dd6c4ddce6e5%2Fhwtyk3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Fit a linear regression model.
(a) Test for significance of regression with a = 0.01.
fo =
152.44
(Round your answer to 2 decimal places.)
Is the model significant? Yes.
(b) Estimate the standard errors of the intercept and slope.
se( B o) =
45.494
(Round your answer to 3 decimal places.)
se( B 1) =
(Round your answer to 3 decimal places.)
2.988
%3D
(c) Test the hypothesis Ho: B1
30 versus H1: B1 # - 30 using a = 0.10.
%3D
to=
i
-26.856
(Round your answer to 3 decimal places.)
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