A metallurgist makes several measurements of the melting temperature of a certain alloy and computes a 95% confidence interval to be 2038±2°C. Assume the measuring process for temperature is unbiased. True or false: a) There is 95% probability that the true melting temperature is in the interval 2038 ± 2°C. b) If the experiment were repeated, the probability is 95% that the mean measurement from that experiment would be in the interval 2038 ± 2°C. c) If the experiment were repeated, and a 95% confidence interval computed, there is 95% probability that the confidence interval would cover the true melting point. d) If one more measurement were made, the probability is 95% that it would be in the interval 2038 ± 2°C.

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A metallurgist makes several measurements of the melting temperature of a certain alloy
and computes a 95% confidence interval to be 2038±2°C. Assume the measuring process
for temperature is unbiased. True or false:
a) There is 95% probability that the true melting temperature is in the interval 2038 ±
2°C.
b) If the experiment were repeated, the probability is 95% that the mean measurement
from that experiment would be in the interval 2038 ± 2°C.
c) If the experiment were repeated, and a 95% confidence interval computed, there is
95% probability that the confidence interval would cover the true melting point.
d) If one more measurement were made, the probability is 95% that it would be in the
interval 2038 ± 2°C.

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