Question

Joaquin and Trisha are playing a game in which the lower median wins the game. Their scores are shown below. Joaquin's scores: 75, 72, 85, 62, 58, 91 Trisha's scores: 92, 90, 55, 76, 91, 74 Which supports the conclusion that Joaquin won the game?

Answer 1

Answer:

Step-by-step explanation:

Given

Joaquin's score is $75,72,85,62,58,91$

and Trisha's score is $92,90,55,76,91,74$

Arranging score in order of value we get

Joaquin's : $58,62,72,75,85,91$

Trisha's : $55,74,76,90,91,92$

as no of values is even therefore their median is

Joaquin's$=\frac{72+75}{2}=73.5$

Trisha's $=\frac{76+90}{2}=83$

Therefore median of Joaquin's is lower

Thus Joaquin wins the game

Answer 2

Answer:

the answer is A)

Step-by-step explanation:

took the test and got a 90