In an experiment, = 10, = 200, and = 4000. Which pairwise contrast will necessarily be significant? A) $\mu$ 2 -$\mu$ 1 B) $\mu$ 3 -$\mu$ 1 C) $\mu$ 3 -$\mu$ 2 D) None of the contrasts will necessarily be significant.

We do not know the values of the standard error, critical value, etc.)

In an experiment, = 10, = 200, and = 4000. Which pairwise contrast will necessarily be significant? A) $\mu$ 2 -$\mu$ 1 B) $\mu$ 3 -$\mu$ 1 C) $\mu$ 3 -$\mu$ 2 D) None of the contrasts will necessarily be significant.

We do not know the values of the standard error, critical value, etc.)

Solved

In an Experiment, = 10, = 200, and = 4000 $\mu$

Question 13

Multiple Choice

In an experiment, $In an experiment, = 10, = 200, and = 4000. Which pairwise contrast will necessarily be significant? A) \mu 2- \mu 1 B) \mu 3- \mu 1 C) \mu 3- \mu 2 D) None of the contrasts will necessarily be significant.$ = 10, $In an experiment, = 10, = 200, and = 4000. Which pairwise contrast will necessarily be significant? A) \mu 2- \mu 1 B) \mu 3- \mu 1 C) \mu 3- \mu 2 D) None of the contrasts will necessarily be significant.$ = 200, and $In an experiment, = 10, = 200, and = 4000. Which pairwise contrast will necessarily be significant? A) \mu 2- \mu 1 B) \mu 3- \mu 1 C) \mu 3- \mu 2 D) None of the contrasts will necessarily be significant.$ = 4000. Which pairwise contrast will necessarily be significant?