mr. sullivan places tiles numbered 1 through 18 in a bag and assigns a number to represent each of the 18…

mr. sullivan places tiles numbered 1 through 18 in a bag and assigns a number to represent each of the 18 students in his class. students will present their final reports in the order that their assigned tiles are drawn from the bag. is mr. sullivan being fair?\na. mr. sullivan is being unfair because one tile has equal probability of being selected over another tile.\nb. mr. sullivan is being unfair because one tile has higher probability of being selected over another tile.\nc. mr. sullivan is being fair because one tile has equal probability of being selected over another tile.\nd. mr. sullivan is being fair because one tile has higher probability of being selected over another tile.

mr. sullivan places tiles numbered 1 through 18 in a bag and assigns a number to represent each of the 18 students in his class. students will present their final reports in the order that their assigned tiles are drawn from the bag. is mr. sullivan being fair?\na. mr. sullivan is being unfair because one tile has equal probability of being selected over another tile.\nb. mr. sullivan is being unfair because one tile has higher probability of being selected over another tile.\nc. mr. sullivan is being fair because one tile has equal probability of being selected over another tile.\nd. mr. sullivan is being fair because one tile has higher probability of being selected over another tile.

Answer

Explanation:

Step1: Analyze probability concept

In a fair - selection process with 18 numbered tiles in a bag, each tile should have an equal chance of being drawn. The probability of drawing any single tile out of 18 tiles is $\frac{1}{18}$ for each tile.

Step2: Evaluate fairness

Since each of the 18 tiles has an equal probability of being selected, Mr. Sullivan's method of determining the order of student presentations is fair.

Answer:

C. Mr. Sullivan is being fair because one tile has equal probability of being selected over another tile.