A factorial experiment was designed to test for any significant differences in t
ID: 3229226 • Letter: A
Question
A factorial experiment was designed to test for any significant differences in the time needed to perform English to foreign language translations with two computerized language translators. Because the type of language translated was also considered a significant factor, translations were made with both systems for three different languages: Spanish, French, and German. Use the following data for translation time in hours.
Test for any significant differences due to language translator system (Factor A), type of language (Factor B), and interaction. Use = .05.
Complete the following ANOVA table (to 2 decimals, if necessary).
The p-value for Factor A is
less than .01, between .01 and .025, between .025 and .05, between .05 and .10, greater than .10
What is your conclusion with respect to Factor A?
Factor A is significant
Factor A is not significantItem 19
The p-value for Factor B is
less than .01, between .01 and .025, between .025 and .05, between .05 and .10, greater than .10
What is your conclusion with respect to Factor B?
SelectFactor B is significant
Factor B is not significantItem 21
The p-value for the interaction of factors A and B is
less than .01, between .01 and .025, between .025 and .05, between .05 and .10, greater than .10
What is your conclusion with respect to the interaction of Factors A and B?
The interaction of factors A and B is significant
The interaction of factors A and B is not significantItem 23
Language Spanish French German System 1 6 14 14 10 18 18 System 2 6 16 16 10 18 22Explanation / Answer
Solution:
i. ANOVA table
The p-value of Factor A is greater than 0.10
Factor A is not significant.
The p-value of factor B is less than 0.01
Factor B is significant.
The p-value for the interaction of factors A and B is greater than .10
The interaction of factors A and B is not significant.
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.