Winning team data were collected for teams in different​ sports, with the results given in the table below. Use the​ TI-83/84 Plus results at a 0.050.05 level of significance to test the claim that​ home/visitor wins are independent of the sport. ​TI-83/84 PLUS   chi squared minus Testχ2−Test   chi squared equals 4.778595182χ2=4.778595182   Upper P equals 0.1887461660P=0.1887461660   df equals 3df=3     BasketballBasketball Baseball Hockey Football   Home team winsHome team wins 116116 5656 4747 5353   Visiting team winsVisiting team wins 7272 5656 4343 3838   ▼   Reject Fail to reject the null hypothesis that​ home/visitor wins are independent of the sport. It appears that the​ home-field advantage ▼   does does not depend on the sport.   This really hard to put all of it in here, are you able to decipher it this way please? thank you

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Winning team data were collected for teams in different​ sports, with the results given in the table below. Use the​ TI-83/84 Plus results at a
0.050.05
level of significance to test the claim that​ home/visitor wins are independent of the sport.
​TI-83/84 PLUS
 
chi squared minus Testχ2−Test
  chi squared equals 4.778595182χ2=4.778595182
  Upper P equals 0.1887461660P=0.1887461660
  df equals 3df=3
 
 
BasketballBasketball
Baseball
Hockey
Football
 
Home team winsHome team wins
116116
5656
4747
5353
 
Visiting team winsVisiting team wins
7272
5656
4343
3838
 
 
Reject
Fail to reject
the null hypothesis that​ home/visitor wins are independent of the sport. It appears that the​ home-field advantage
 
does
does not
depend on the sport.
 
This really hard to put all of it in here, are you able to decipher it this way please? thank you
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