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Given Below is the House prices of 4 different locations A, B, C, and D. Locatio

ID: 3062742 • Letter: G

Question

Given Below is the House prices of 4 different locations A, B, C, and D.

Location A

Location B

Location D

Location C

291500

326700

684000

178000

269000

334700

684000

210000

293200

304700

732000

210000

270700

312700

782000

210000

278700

331200

782000

210000

297200

308700

830000

210000

274700

389200

880000

210000

282700

366700

880000

233000

301200

374700

928000

233000

199000

344700

978000

233000

Using ANOVA,  the Mean-Square Between Locations is calculated by ….and is equal to

Dividing the Between Sum of Squares by the Error degree of freedom Sum of Squares and is equal 754534653583.333

Dividing the Between Sum of Squares by the Error Sum of Squares and is equal 754534653583.333

Subtracting the Total Sum of Squares from the Error Sum of Squares and is equal 3032105250.0122

Dividing the Between Sum of Squares by the Between Location degree of freedom and is equal 754534653583.333

Location A

Location B

Location D

Location C

291500

326700

684000

178000

269000

334700

684000

210000

293200

304700

732000

210000

270700

312700

782000

210000

278700

331200

782000

210000

297200

308700

830000

210000

274700

389200

880000

210000

282700

366700

880000

233000

301200

374700

928000

233000

199000

344700

978000

233000

Explanation / Answer

Dividing the Between Sum of Squares by the Between Location degree of freedom

Which equal to = 754534653583.333

so option four is correct

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