<span>This despicable campaign strategy makes use of the concept of </span>scapegoating. Scapegoating is putting the blame on another person or group for something they did not do. In this campaign strategy, the blame is being put on mexican-americans and the candidate is using that to try and sway votes. Scapegoating is frowned upon and is normally used as an ego defense mechanism.
Answer: See explanation
Explanation:
a. Record the warranty accrual at the time of sale in 2020.
Debit Warranty expense = $250,000 × 1% = $2,500
Credit Warranty Liability $2,500
(To record the warranty accrual)
b. Record the adjustment to the warranty accrual for actual warranty costs in 2020.
Debit Warranty Liability $800
Credit Cash and Payables $800
Answer: 10%
Explanation:
The Capital Asset Pricing Model or CAPM for short can be used to calculate expected return in the following manner,
Expected return = Rf+B(Rm-Rf)
Rf = Risk free rate
B = Beta
Rm= Market return.
Plugging the figures in we have
Expected return = Rf+B(Rm-Rf)
= 0.04 + 1(0.1 - 0.04)
= 0.1
= 10%
Answer:
Option D is the correct answer to this question.
Explanation:
An increase in the average family size in recent years has created a demand for bigger cars. Since Roger Woods proposed that Crimson must introduce some variety in its product line to maintain overall profit margins, option D is the only option that suggests a need for adding a new variety to its product line (Bigger Cars), since there is a demand for it already arising from the increase in the average family size.
Answer:
A) $10,195
Explanation:
This can be calculated as follows:
Amount in Account "B" = $12,850.25
Remaining balance after moving $2,500 from Account "B" to account "A" = Amount in Account "B" - $2,500 = $12,850.25 - $2,500 = $10,350.25
Amount moved from account "B" to account "C" = Remaining balance after moving $2,500 from Account "B" to account "A" * 1.5% = $10,350.25 * 1.5% = $155.25
Balance after moving 1.5% of the remaining balance in account "B" to account "C" = Remaining balance after moving $2,500 from Account "B" to account "A" - Amount moved from account "B" to account "C" = $10,350.25 - $155.25 = $10,195
Therefore, the correct option is A) $10,195.
