Question: Chelation is an alternative therapy for heart disease that uses repeated intravenous administration of a human-made amino acid in combination with oral vitamins and minerals.
Chelation is an alternative therapy for heart disease that uses repeated intravenous administration of a human-made amino acid in combination with oral vitamins and minerals. Practitioners believe it removes calcium deposits from buildup in arteries. However, the evidence for a positive effect is anecdotal or comes from nonrandomized, uncontrolled studies. A double-blind randomized clinical trial comparing chelation to placebo used a treadmill test in which the response was the length of time until a subject experienced ischemia (lack of blood flow and oxygen to the heart muscle).
a. After 27 weeks of treatment, the sample mean time for the chelation group was 652 seconds. A 95% confidence interval for the population mean for chelation minus the population mean for placebo was -53 to 36 seconds. Explain how to interpret the confidence interval.
b. A significance test comparing the means had P-value = 0.69. Specify the hypotheses for this test, which was two-sided.
c. The authors concluded from the test,“There is no evidence to support a beneficial effect of chelation therapy” (M. Knudtson et al., JAMA, vol. 287, p. 481, 2002). Explain how this conclusion agrees with inference based on the values in the confidence interval.
a. After 27 weeks of treatment, the sample mean time for the chelation group was 652 seconds. A 95% confidence interval for the population mean for chelation minus the population mean for placebo was -53 to 36 seconds. Explain how to interpret the confidence interval.
b. A significance test comparing the means had P-value = 0.69. Specify the hypotheses for this test, which was two-sided.
c. The authors concluded from the test,“There is no evidence to support a beneficial effect of chelation therapy” (M. Knudtson et al., JAMA, vol. 287, p. 481, 2002). Explain how this conclusion agrees with inference based on the values in the confidence interval.
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