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Please solve it correctly I post this question before but I’m
not sure about the solution...
The following two sample data sets both have sample mean 6. Set I 13.4 3.7 0.8...
The following two sample data sets both have sample mean 6. Set I 13.4 3.7 0.8 103 1.8 Set II 2.6 8.2 5.2 7.2 6.8 (a) If μ is the population mean perform t tests for each set to test Ho : ,,-10 against H 11 #10. (b) Do you consider the conclusions of the tests reasonable? Do you have any reservations about Use significance level a 0.05. using a t-test for either of these data sets?
Please read what I write first this is the third time I post this question I...
Please read what I write first
this is the third time I post this question I want a correct answer
. If you don’t know how to solve it then do not solve it there are
others experts can solve it . I post this question yesterday for a
second time and someone just copy and peast I wrong answer from the
first time I post this question .
**** HERE the sample mean is ((Equal)) to six for Both...
For statistics expert, I solve it but I’m not sure about my solution. Thank you hat...
For statistics expert, I solve it but I’m not sure about my
solution.
Thank you
hat is the value of the power of the binomial test when μ 75? (b) what happens to the power as μ gets large? c How does increasing the sample size affect the power of the binomial test?
The data on the below shows the number of hours a particular drug is in the...
The data on the below shows the number of hours a particular drug is in the system of 200 females. Develop a histogram of this data according to the following intervals: Follow the directions. Test the hypothesis that these data are distributed exponentially. Determine the test statistic. Round to two decimal places. (sort the data first) [0, 3) [3, 6) [6, 9) [9, 12) [12, 18) [18, 24) [24, infinity) 34.7 11.8 10 7.8 2.8 20 9.8 20.4 1.2 7.2...
Please I want someone help me to solve this question a,b,c,d,e I’m not sure about my...
Please I want someone help me to solve this question
a,b,c,d,e
I’m not sure about my solution
This is the data
# Set directory to data folder
setwd("C:data")
# getwd()
# Read data from csv file
data <- read.csv("SweetPotatoFirmness.csv",header=TRUE,
sep=",")
head(data)
str(data)
# scatterplot of independent and dependent variables
plot(data$pectin,data$firmness,xlab="Pectin,
%",ylab="Firmness")
par(mfrow = c(2, 2)) # Split the plotting panel into a 2 x 2
grid
model <- lm(firmness ~ pectin , data=data)
summary(model)
plot(model)
par(mfrow=c(1,1))
# Residual Plot
data$residuals...
I need help from someone experienced in Minitab. Inferences about Rho (ρ) or rank correlation (You may choose either of these tests) be sure to tell me how to preform the test on minitab and what it...
I need help from someone experienced in Minitab. Inferences about Rho (ρ) or rank correlation (You may choose either of these tests) be sure to tell me how to preform the test on minitab and what it could mean. I have attached the data in a word file. Thanks Study Hours GPA 5 3.1 4 2.3 10 3.437 8 3.3 2 2.5 5 2.7 15 3.8 10 3.8 14 3.85 4 2.95 6 2.85 10 3.48 0 2.2 20 3.7...
**** I am wondering about how to compute my T^2 statistic in this case. Please give me the formul...
**** I am wondering about how to compute my T^2
statistic in this case. Please give me the formula and explicitly
state what matrices you use for the linear combination of mu
values.***
2. Suppose that the data are IID and follow a Mr(μ, Σ) distribution with unknown μ and ,7. Use the Hotelling's Σ. Denote the components of the mean vector as μί, l 1, T2 test to test the following hypotheses at the level 0.05: 0 Versus Ha:A-/s...
please give correct and answer all question.. this is revision question... 14. Which of the following...
please give correct and answer all question.. this is revision
question...
14. Which of the following statistical tests is BEST TO normally distributed data? in statistical tests is BEST to use for comparing two samples A. Independent sample t-test B.Mann-Whitney test C. Regression analysis D. Logistic regression analysis 15. Which of the following is NOT related to central limit theoret? sample size is large. bution of sample mean, x is approximately normal regardless of Xin the population 9. The mean...
Likelihood Ratio Tests - I only require (a) and (b) here. I'll post (c) and (d) for another question Let X1,..., Xn...
Likelihood Ratio Tests - I only require (a) and (b)
here.
I'll post (c) and (d) for another question
Let X1,..., Xn be a random sample from the distribution with pdf { 0-1e--)e f(r μ, θ ) - 0. where E Rand 0 > 0 (a) If 0 is known but a is unknown, find a likelihood ratio test (LRT) of size a for testing Η : μ> Ho Ho Ho versus where oi a known constant (b) If 0...
Likelihood Ratio Tests - I only require (a) and (b) here. I'll post (c) and (d) for another question Let X1,..., Xn...
Likelihood Ratio Tests - I only require (a) and (b)
here.
I'll post (c) and (d) for another question
Let X1,..., Xn be a random sample from the distribution with pdf { 0-1e--)e f(r μ, θ ) - 0. where E Rand 0 > 0 (a) If 0 is known but a is unknown, find a likelihood ratio test (LRT) of size a for testing Η : μ> Ho Ho Ho versus where oi a known constant (b) If 0...
The following two sample data sets both have sample mean 6. Set I 13.4 3.7 0.8 103 1.8 Set II 2.6 8.2 5.2 7.2 6.8 (a) If μ is the population mean perform t tests for each set to test Ho : ,,-10 against H 11 #10. (b) Do you consider the conclusions of the tests reasonable? Do you have any reservations about Use significance level a 0.05. using a t-test for either of these data sets?
Please read what I write first
this is the third time I post this question I want a correct answer
. If you don’t know how to solve it then do not solve it there are
others experts can solve it . I post this question yesterday for a
second time and someone just copy and peast I wrong answer from the
first time I post this question .
**** HERE the sample mean is ((Equal)) to six for Both...
For statistics expert, I solve it but I’m not sure about my
solution.
Thank you
hat is the value of the power of the binomial test when μ 75? (b) what happens to the power as μ gets large? c How does increasing the sample size affect the power of the binomial test?
Please I want someone help me to solve this question
a,b,c,d,e
I’m not sure about my solution
This is the data
# Set directory to data folder
setwd("C:data")
# getwd()
# Read data from csv file
data <- read.csv("SweetPotatoFirmness.csv",header=TRUE,
sep=",")
head(data)
str(data)
# scatterplot of independent and dependent variables
plot(data$pectin,data$firmness,xlab="Pectin,
%",ylab="Firmness")
par(mfrow = c(2, 2)) # Split the plotting panel into a 2 x 2
grid
model <- lm(firmness ~ pectin , data=data)
summary(model)
plot(model)
par(mfrow=c(1,1))
# Residual Plot
data$residuals...
**** I am wondering about how to compute my T^2
statistic in this case. Please give me the formula and explicitly
state what matrices you use for the linear combination of mu
values.***
2. Suppose that the data are IID and follow a Mr(μ, Σ) distribution with unknown μ and ,7. Use the Hotelling's Σ. Denote the components of the mean vector as μί, l 1, T2 test to test the following hypotheses at the level 0.05: 0 Versus Ha:A-/s...
please give correct and answer all question.. this is revision
question...
14. Which of the following statistical tests is BEST TO normally distributed data? in statistical tests is BEST to use for comparing two samples A. Independent sample t-test B.Mann-Whitney test C. Regression analysis D. Logistic regression analysis 15. Which of the following is NOT related to central limit theoret? sample size is large. bution of sample mean, x is approximately normal regardless of Xin the population 9. The mean...
Likelihood Ratio Tests - I only require (a) and (b)
here.
I'll post (c) and (d) for another question
Let X1,..., Xn be a random sample from the distribution with pdf { 0-1e--)e f(r μ, θ ) - 0. where E Rand 0 > 0 (a) If 0 is known but a is unknown, find a likelihood ratio test (LRT) of size a for testing Η : μ> Ho Ho Ho versus where oi a known constant (b) If 0...
Likelihood Ratio Tests - I only require (a) and (b)
here.
I'll post (c) and (d) for another question
Let X1,..., Xn be a random sample from the distribution with pdf { 0-1e--)e f(r μ, θ ) - 0. where E Rand 0 > 0 (a) If 0 is known but a is unknown, find a likelihood ratio test (LRT) of size a for testing Η : μ> Ho Ho Ho versus where oi a known constant (b) If 0...
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