MATH 1040 Statistics for Laboratory Sciences
- Subject Code :
MATH-1040
- University :
others Exam Question Bank is not sponsored or endorsed by this college or university.
- Country :
Australia
MATH 1040 Statistics for Laboratory Sciences
Review Questions Answers
Question 1
- Self-selected sample; matched pairs
- H0: md = 0; H1: md < 0 xss=removed>
- P-value = 013 < 0>H0; the oat bran diet is effective in reducing cholesterol
Question 2
Control sample cant be assumed to have come from Normal distribution; use Kruskal-Wallis
H0: All medians are equal; H1: Not all medians are equal; a= 0.05
P-value = 0.116 > 0.05 so cant reject H0
Question 3
- H0: Nutritional status and illness are independent; H1: Nutritional status and illness are dependent; a =05.
- All expected counts are ?3;5; P-value = 000 < 0>H0.
- g. no illness and normal diet status shows higher than expected count
Question 4
H0: p1 p2 = 0; H1: p1 p2 ?1;0; a= 0.05
P-value = 0.002 < 0>H0. Difference in proportions is statistically significant at 5% level. Surgery appears to be better.
Question 5
- Check Normality and standard deviations
- H0: All means are equal; H1: Not all means are equal; a= 05
- P-value = 229 > 0.05 so cant reject H0
- Specific age range, specific location
Question 6
- Two independent samples, both come from Normal populations so use two-sample t-test
- H0: m1 m2 = 0; H1: m1 m2 < 0 a=05>
- P-value = 019 < 0>H0; men score lower than women on average.
Question 7
Odd ratio = 11.85
Question 8
- P-value = 000 < 0>
- Average rate of increase in systolic blood pressure with age
- 46 0.2314
- P-value = 000 < 0>
- Excellent fit; 8% of variability in systolic explained by age
- 95% PI is (151.119, 165.291). Prediction accurate since (i) R2 indicates excellent fit; (ii) Margin of error is small relative to fitted value; (iii) Prediction is by interpolation
Question 9
H0: Median = 0; H1: Median ?1;0; a= 0.10
P-value = 0.1797 > 0.10 so cant reject H0; not enough evidence to conclude there is a difference in hunger rating.
Question 10
- Check Normal probability plots and standard deviations
- H0: All means are equal; H1: Not all means are equal; a= 0.05; P-value = 0.02 < 0>H0.
- None (diet with no added fat) is different from the others; no significant difference between the two diets with added fat.
- All aged 12, from the same
Question 11
0.3783, so low study power.
Question 12
- Yes
- On average, metabolic rate increases by 25.19 calories for every extra kg in lean body mass. On average, the metabolic rate is expected to be 187 calories with 0 kg in lean body mass (not possible). Lean body mass explains 75.2% of variability in metabolic rate.
- Some evidence of unequal
- Slope estimate is significant, P-value < 05>
- Intercept estimate is not significant, P-value > 0.05. It would make sense to fit a no- intercept model.
- Use confidence Prediction should be reasonably accurate.