• Question 15 A random sample of the weights of 34 great dane dogs yields = 69.1 pounds and s = 6.1 pounds. At a = 0.05, test the claim that the standard deviation of great dane weights is less than...


• Question 15<br>A random sample of the weights of 34 great dane dogs yields = 69.1 pounds and s = 6.1 pounds. At<br>a = 0.05, test the claim that the standard deviation of great dane weights is less than 7.<br>1. The altenate hypothesis is Ha:<br>Oo? <7<br>Os <7<br>Oo <7<br>Os? < 7<br>2. This is a O twoo rightO left tailed test with d.f. =<br>3a. The STS (to 2 decimals) is x<br>%3D<br>3b. The P-value (to 3 decimals) is:<br>4a. At a = 0.05, the decision is:<br>O Accept Ho<br>O Reject Ho<br>O Do not reject Ho<br>O Accept Ha<br>4b. The conclusion is:<br>O There is insufficient evidence to conclude that the standard deviation of great dane weights is less<br>than 7<br>O There is sufficient evidence to conclude that the standard deviation of great dane weights is not less<br>than 7<br>O There is sufficient evidence to conclude that the standard deviation of great dane weights is less<br>than 7<br>O There is insufficient evidence to conclude that the standard deviation of great dane weights is not<br>less than 7<br>MacBook Air<br>600<br>F4<br>F5<br>F6.<br>F7<br>F9<br>F10<br>%24<br>4.<br>%23<br>&<br>5<br>6<br>7.<br>8<br>Y<br>U<br>60<br>

Extracted text: • Question 15 A random sample of the weights of 34 great dane dogs yields = 69.1 pounds and s = 6.1 pounds. At a = 0.05, test the claim that the standard deviation of great dane weights is less than 7. 1. The altenate hypothesis is Ha: Oo? <7 os=""><7 oo=""><7 os?="">< 7="" 2.="" this="" is="" a="" o="" twoo="" righto="" left="" tailed="" test="" with="" d.f.="3a." the="" sts="" (to="" 2="" decimals)="" is="" x="" %3d="" 3b.="" the="" p-value="" (to="" 3="" decimals)="" is:="" 4a.="" at="" a="0.05," the="" decision="" is:="" o="" accept="" ho="" o="" reject="" ho="" o="" do="" not="" reject="" ho="" o="" accept="" ha="" 4b.="" the="" conclusion="" is:="" o="" there="" is="" insufficient="" evidence="" to="" conclude="" that="" the="" standard="" deviation="" of="" great="" dane="" weights="" is="" less="" than="" 7="" o="" there="" is="" sufficient="" evidence="" to="" conclude="" that="" the="" standard="" deviation="" of="" great="" dane="" weights="" is="" not="" less="" than="" 7="" o="" there="" is="" sufficient="" evidence="" to="" conclude="" that="" the="" standard="" deviation="" of="" great="" dane="" weights="" is="" less="" than="" 7="" o="" there="" is="" insufficient="" evidence="" to="" conclude="" that="" the="" standard="" deviation="" of="" great="" dane="" weights="" is="" not="" less="" than="" 7="" macbook="" air="" 600="" f4="" f5="" f6.="" f7="" f9="" f10="" %24="" 4.="" %23="" &="" 5="" 6="" 7.="" 8="" y="" u="">

Jun 11, 2022
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