A study was conducted on the percent of total advertising dollars spent by 10 local firms for advertising in the press and on cable television. Results were ranked with a resulting sum of squared differences equal to 128. What is the computed value of t

Respuesta :

Based on the number of firms and the sum of squared differences, the value of t can be found to be 0.650.

How can the value of t be found?

First, find the correlation coefficient using the Spearman's rank correlation coefficient:

= 1 - ( (6 x Sum of squared differences) / (number of firms x (number of firms² - 1))

= 1 - ( (6 x 128) / (10 x (10² - 1))

= 0.224

The value of t is:

= (Correlation coefficient x √(n - 2)) / √(1 - Correlation coefficient ²)

= (0.224 x √(10 - 2)) / √(1 - 0.224²)

= 0.650

Find out more on the Spearman's rank correlation coefficient at https://brainly.com/question/14646555.

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