Table of contents
- 1. Chemical Measurements1h 50m
- 2. Tools of the Trade1h 17m
- 3. Experimental Error1h 52m
- 4 & 5. Statistics, Quality Assurance and Calibration Methods1h 57m
- 6. Chemical Equilibrium3h 41m
- 7. Activity and the Systematic Treatment of Equilibrium1h 0m
- 8. Monoprotic Acid-Base Equilibria1h 53m
- 9. Polyprotic Acid-Base Equilibria2h 17m
- 10. Acid-Base Titrations2h 37m
- 11. EDTA Titrations1h 34m
- 12. Advanced Topics in Equilibrium1h 16m
- 13. Fundamentals of Electrochemistry2h 19m
- 14. Electrodes and Potentiometry41m
- 15. Redox Titrations1h 14m
- 16. Electroanalytical Techniques57m
- 17. Fundamentals of Spectrophotometry50m
4 & 5. Statistics, Quality Assurance and Calibration Methods
Hypothesis Testing (t-Test)
Multiple Choice
The average height of the US male is approximately 68 inches. What is the probability of selecting a group of males with average height of 72 inches or greater with a standard deviation of 5 inches?

A
84.61 %
B
78.81 %
C
84.85 %
D
79.10 %
1 Comment
Verified step by step guidance1
Identify the given values: the mean (μ) is 68 inches, the standard deviation (σ) is 5 inches, and the sample mean (x̄) is 72 inches.
Calculate the z-score using the formula: z = (x̄ - μ) / σ. Substitute the given values into the formula to find the z-score.
Use the z-score to find the corresponding probability from the z-table. The z-table provides the probability that a value is less than the given z-score.
Since the problem asks for the probability of selecting a group with an average height of 72 inches or greater, subtract the z-table probability from 1 to find the probability of being greater than the z-score.
Compare the calculated probability with the given options to determine which one is closest to the calculated value.

