|
Coefficients |
Standard Error |
t Stat |
P-value |
|
|
Intercept |
-121.655 |
6.540348 |
-18.6007 |
4.92E-05 |
|
Temp. |
1.512364 |
0.060771 |
24.88626 |
1.55E-05 |
|
Time Mowing |
12.53168 |
1.93302 |
6.482954 |
0.002918 |
Model Equation:
Water = - 122 + 1.51*Temperature + 12.5*Mowing Time
Intercept = b(0) = -121.655
Temperature = b(1) = 1.512364
Mowing Time = b(2) = 12.53168
Standard Error = s{b(k)}
s{b(0)} = 6.540348
s{b(1)} = .060771
s{b(2)} = 1.93302
For Testing B(k):
test statistic
*using your own t-table with
in each tail and df = (n-p) = (7-4).
For B(0):
t(0) = -121.655
= -18.6007 (t Stat)
6.540348

P-value = 4.92E-05 = .0000492
Remember MS Excel uses scientific notation.
Click here for a p-value review.
Conclusion for B(0):
Reject H(0): There is significant evidence to conclude that b(0) should not be dropped from the model.
For B(1):
t(1) = 1.512364
= 24.88626 (t Stat)
.060771

P-value = 1.55E-05 = .0000155
Remember MS Excel uses scientific notation.
Click here for a p-value review.
Conclusion for B(1):
Reject H(0): There is significant evidence to conclude that b(1) should not be dropped from the model.
For B(2):
t(2) = 12.53168
= 6.482954 (t Stat)
1.93302

P-value = .002918
Click here for a p-value review.
Conclusion for B(2):
Reject H(0): There is significant evidence to conclude that b(2) should not be dropped from the model.
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