What can you tell about the mean of each distribution?

A. There is a small difference in the main number of stray cats rescued by a new leash on Animal clinic each week and the main number of stray cats taken in by no ruff stuff animal hospital each week

B.There is a large difference in the meme number of stray cats rescued by a new leash on life animal clinic each week and we need the main number of stray cats taken in by no ruff stuff animal hospital each week

C. You can’t tell anything about the mean number of cats rescued by a new leash on life animal clinic or no ruff stuff animal hospital each
week

D. There is no difference in the mean number of stray cats rescued by a new leash on life animal clinic each week and the mean number of stray cats taken in by no ruff stuff animal hospital each week

What can you tell about the mean of each distribution A There is a small difference in the main number of stray cats rescued by a new leash on Animal clinic eac class=

Respuesta :

Answer:B.There is a large difference in the meme number of stray cats rescued by a new leash on life animal clinic each week and we need the main number of stray cats taken in by no ruff stuff animal hospital each week

Step-by-step explanation: if u look at the graph where it says"A New Leash On Life Animal Clinic" between 12 and 18 it looks higher than the other graph

There is a small difference in the mean number of stray cats rescued by a new leash at the animal clinic each week and the mean number of stray cats taken in by no ruff stuff animal hospital each week.

What is a mean?

A mean or average is the ratio of the sum of observations to the number of observations.

For the first case

Mean = (13*5 + 14*10 + 15*19 + 16*13 + 17*4)/75 = 10.21

For the second case

Mean =(3*2 + 4*10 + 5*21 + 6*11 + 7*5 + 8*3)/33 = 10.48

Hence, there is a small difference in the mean number of stray cats rescued by a new leash at the animal clinic each week and the mean number of stray cats taken in by no ruff stuff animal hospital each week.

To get more about the mean visit:

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