just need part b. I need the p-value for part b, please.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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I just need part b. I need the p-value for part b, please.

Transcribed Image Text:**Exercise on Correlation and Linear Regression**
**Overview:**
This exercise explores the relationship between daily temperatures and the number of patients admitted for winter illnesses in a small clinic. A joint sample of ten data points (X, Y) is provided:
- Data Points: (70,3), (77,1), (68,7), (67,7), (61,13), (83,0), (73,2), (66,8), (81,1), (90,0)
Where:
- X represents the average temperature of the day.
- Y signifies the number of patients admitted with winter illnesses.
**Tasks:**
A. **Compute the Linear Correlation Coefficient (r):**
- Find the correlation coefficient and explain its meaning in the context of the data.
B. **Hypothesis Test for Slope (Significance Level 0.01):**
- Test if the true slope of the regression line is negative at a 0.01 level of significance.
C. **Prediction for Temperature 82:**
- Estimate the average number of patients with winter illnesses if the temperature is 82.
D. **Prediction for Temperature 60:**
- Estimate the average number of patients with winter illnesses if the temperature is 60.
E. **95% Confidence Interval for True Slope:**
- Construct and interpret a 95% confidence interval for the true slope of the linear relationship.
F. **Test the Predictive Power of Temperature:**
- At 0.01 significance, determine if temperature is a good predictor for the average number of winter illness patients.
G. **Report the Sum of Squared Residuals (SSE):**
- Calculate the sum of squared residuals to assess the variation of data points around the fitted regression line.
H. **Conclusion on Temperature and Illness Correlation:**
- Based on items A-G, discuss if a lower temperature correlates with a higher number of winter illness patients.
**Note:** This exercise utilizes linear regression analysis to understand and predict trends in healthcare data.
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