24. Diamond Pricing. In a Singapore edition of Business Times, diamond pricing was explored. The price of a diamond is based on the diamond's weight, color, and clarity. A simple random sample of 18 one-half-carat diamonds had the following prices, in dollars. 1676 1442 1995 1718 1826 2071 1947 1983 2146 1995 1876 2032 1988 2071 2234 2108 1941 2316 a. Apply the t-interval procedure to these data to find a 90% confi- dence interval for the mean price of all one-half-carat diamonds. Interpret your result. (Note: i = $1964.7 and s = $206.5.) %3D

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**Diamond Pricing Study**

In a Singapore edition of *Business Times*, diamond pricing was explored. The price of a diamond is determined by the diamond’s weight, color, and clarity. A simple random sample of 18 one-half-carat diamonds was collected, and their prices in dollars are as follows:

- 1676, 1442, 1995, 1718, 1826, 2071
- 1947, 1983, 2146, 1995, 1876, 2032
- 1988, 2071, 2234, 2108, 1941, 2316

**Task:**

a. Apply the t-interval procedure to these data to find a 90% confidence interval for the mean price of all one-half-carat diamonds. Interpret your result. 

(Note: Sample mean, \(\bar{x} = \$1964.7\) and standard deviation, \(s = \$206.5\).)
Transcribed Image Text:**Diamond Pricing Study** In a Singapore edition of *Business Times*, diamond pricing was explored. The price of a diamond is determined by the diamond’s weight, color, and clarity. A simple random sample of 18 one-half-carat diamonds was collected, and their prices in dollars are as follows: - 1676, 1442, 1995, 1718, 1826, 2071 - 1947, 1983, 2146, 1995, 1876, 2032 - 1988, 2071, 2234, 2108, 1941, 2316 **Task:** a. Apply the t-interval procedure to these data to find a 90% confidence interval for the mean price of all one-half-carat diamonds. Interpret your result. (Note: Sample mean, \(\bar{x} = \$1964.7\) and standard deviation, \(s = \$206.5\).)
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