Question: If the regression line y = - 0.3 - 0.5 x , so the sign of correlation coefficient is positive all of them zero negative
If the regression line y = - 0.3 - 0.5 x , so the sign of correlation coefficient is
positive
all of them
zero
negative
If the regression line y = - 0.3 + 0.5 x , so the slope of line is
-0.3
0.5
-0.5
0.3
The follwoing numbers can value of probability except
2.0
0.12
0.2
11/12
If r = 0.9 then r is
| 1-Weak positive linear correlation coefficient |
| 2-Strong positive linear correlation coefficient |
| 3-Weak negative linear correlation coefficient |
| 4- Strong negative linear correlation coefficient |
The range of the linear correlation coefficient r is
| 1 r 1 |
| 1 r 0 |
| 0 r 1 |
| 2 r 1 |
The value of the probability of any event lies between the numbers
| 0 , 1 |
| - 1 , 1 |
| - 1 , 0 |
| 0 , 0.1 |
f we have the data
Then the linear correlation coefficeint r equal
| r = - 1 |
| r = - 0.8 |
| r = 0.1 |
| r = 0.8 |
If a = 2 and b = - 0.2 , the the regression line of x , y is
| y = 2 + 0.2 x |
| y = - 2 - 0.2 x |
| y = 2 - 0.2 x |
| y = - 2 + 0.2 x |
In a roll of a single die , the probabilty of the event of even numbers who appear is
1 |
| 3/6 |
| 2/6 |
| 1/6 |
If P(E) = 0.4, then P( ) =
| 0.5 |
0.6
| 0.7 |
0.1
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