Answer:
d. It is best measured using the statistic variance inflation factor (VIF).
Explanation:
Multicollinearity is an important issue in multiple regression model, having many independent/ explanatory variables. Multicollinearity is the situation in which two or more independent variables are highly correlated. It is problematic because it increases the standard error of independent variable coefficient & undermines its statistical significance
Variance Inflation Factor [VIF] is a check & corrective measure of multicollinearity.
- VIF as a multicollinearity check : It quantifies the correlation between one explanatory variable with other explanatory variables.VIF = 1 implies there is no multicollinearity (correlation between independent variables); VIF upto 5 implies there is moderate multicollinearity (correlation between independent variables). VIF > 5 implies high multicollinearity (correlation between independent variables)
- VIF as a multicollinearity correction : Calculating
= σ^2 / ![[TSS j (1 - R^2j)]](https://tex.z-dn.net/?f=%5BTSS%20j%20%281%20-%20R%5E2j%29%5D)
; where TSS = total sum of square of variable j , σ^2 = j variance, R^2 j = R^2 from regressing all other independent variable on variable j
Kjnkjnkj no onefc are dld gp s gldfb jtelx gl x
Answer:
Related to the transferred equipment, the items that is true regarding the preparation of the consolidated financial statements for the year ending December 31, 2013 is:
C. The consolidation entries will include a $26,000 debit to "Gain on Sale of Equipment."
Explanation:
a) Data and Calculations:
Original cost of the equipment to the parent = $180,000
Transfer of equipment to subsidiary = (118,000)
Accumulated depreciation to December 31, (36,000)
Unaccounted balance = 26,000
b) The unaccounted balance of $26,000 needs to be credited to the parent's Equipment account to remove it from the account. This will have a corresponding debit entry in another account. The only correct entry among the options is C.
Answer:
$20,000 loss
Explanation:
Repurchase of bond = Repurchase price - Carrying value
Repurchase of bond = ($400,000*105%) - $400,000
Repurchase of bond = $420,000 - $400,000
Repurchase of bond = $20,000 loss
Thus, the loss on the repurchase of the bond is $20,000
