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不知道我有沒有惹你生氣
哎… 你那麼好的在幫我
我還一直吵你睡覺
我知道我剛才的行為很不好
現在我一直在檢討
真是後悔
你還怕我填錯格子 還一直提醒我不要填到 weights....
如果你生氣了
我在這邊跟你說對不起…
> 考試跟作業真的會把我逼急了
我一點也不aggressive的呀…

這只是四道題的其中一題罷了…
嚇死人了對吧…
統計呀…


Chapter 10 Pg. 612 # 10.72

 

 

Results for: EX10_072.MTP

 

Regression Analysis: Size versus Year

 

The regression equation is

Size = - 2600 + 1.32 Year

But I want to use

Size = -2600+ 1.3218 Year (more accurate)

 

 

Predictor Coef   SE Coef   T   P

Constant    -2600.2    306.0     -8.50  0.000

Year    1.3218   0.1532     8.63  0.000

 

 

S = 1.39126   R-Sq = 90.3%   R-Sq(adj) = 89.1%

 

 

 

Analysis of Variance

 

Source   DF   SS   MS   F   P

Regression    1  144.14   144.14   74.47   0.000

Residual Error    8   15.48    1.94

Total     9  159.63

 

 

Unusual Observations

 

Obs  Year    Size Fit    SE Fit  Residual  St Resid

  7  1999    44.800  42.093   0.496 2.707   2.08R

 

R denotes an observation with a large standardized residual.

 

 

Predicted Values for New Observations

 

New

Obs Fit    SE Fit    95% CI     95% PI

  1    47.380   0.950   (45.188, 49.572)     (43.495, 51.265)

 

 

Values of Predictors for New Observations

 

New

Obs  Year

  1  2003

(a)

The regression equation is

Size = - 2600 + 1.32 Year

But I want to use

Size = -2600+ 1.3218 Year (more accurate)

 

Prediction interval

95% PI =  (43.495, 51.265)

The estimate of the grocery store size is between 43.495 to 51.265.

 

The median grocery store size in 2003 is

-2600+ 1.3218 * 2003 = 47.5654

 

(b)

 

 

I think the answer  I computed in part a is a good prediction because R-Sq = 90.3% which means that it predict 90.3% of the changing of the grocery store’s surface area. 

哈哈哈 現在是凌晨 4點22分

我終於做完我的統計作業了

我想… 我念完mba   肝也爆了…

我一定要貼給大家看

小瑞貝卡 竟然做得出這種東西 而且還是用英文  真是太佩服我自己了


Name: Ying-Ju (Rebecca) Chen

 D NO. 260371883

 Assignment # 2

 Chapter 8 Pg.529   #8.102

 Ho: P1=P2

 Ha: P1≠P2

 British  

 Test and CI for Two Proportions

 Sample    X   N  Sample p

1        79  1710  0.046199

 2       148  3429  0.043161 
Difference = p (1) - p (2)

Estimate for difference:  0.00303756

95% CI for difference:  (-0.00901464, 0.0150898)

 Test for difference = 0 (vs not = 0):  Z = 0.49  P-Value = 0.621

The P-Value =0.621>α=0.05

 We fail to reject Ho at α=0.05 level.

 We report that 4.6% of British non-aspirin takers are dying on cardiovascular disease and 4.3% of British aspirin takers are dying on cardiovascular disease.

 

Conclusions of the two studies:

 

 

The two studies have totally different results.

 

The British one has the result with no difference; however, the American one has strongly difference statistically. There are three reasons may case this opposite result.

 

 

Firstly, sample size- The American group has larger sample size which means that once the sample is large, it would bring more accurate statistic result.

 

Secondly, the frequency of aspirin taking is dissimilar-- British aspirin takers take aspirin daily while American aspirin takers take aspirin every other day.

 

Thirdly, others factors- even taking aspirin may cause heart disease, it may decrease some other diseases breaking out. We can’t exclude this possibility.

 

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