Answer:
Amount to pay by PAP = $39,600
Explanation:
The liability limits of $20,000/$40,000/$20,000 implies that the highest amount PAP will pay for driver's injuries is $20,000, while the highest to pay for the first of two passenger is $40,000 and $20,000 for second passenger.
Since the a passenger received injuries worth $12,500, and another passenger received injuries of $7,100, the PAP will the actual amount and $20,000 for the driver's injuries. The total can therefore be calculated as follows:
Amount to pay by PAP = $20,000 + $12,500 + $7,100 = $39,600
Answer:
D. unanswered Sales revenue at split-off point.
Explanation:
Product contribution margin is the economic term used to describe a situation where a product sold generates revenue large enough to pay for all its production and distribution costs and expenses and still generate a profit for the company. In other words, this term refers to the money that is left over from the revenue generated from the sale of the product, after all of your production expenses have been paid. Sales revenue not being answered at the point of separation.
Answer:
The owner's equity is $900
Explanation:
Because an asset takes money from your pocket and liability puts money in your pocket.
Answer:
C. the greater is the marginal productivity of labor relative to that of capital
Explanation:
An isoquant is a curve that shows all the combinations of inputs that yield the same level of output.
When adding one factor holding the other factor constant inevitably, leads to lower output levels, the isoquant must become steeper, as more capital is added instead of labour, and flatter when labour is added instead of capital. Returns to capital even decline.
Answer:
23.56
Explanation:
Standard deviation of the first stock (σ1) = 20%
Standard deviation of the second stock (σ2) = 37%
The correlation coefficient between the returns (ρ) = 0.1.
Proportion invested in the first stock (W1) = 43%
Proportion invested in the second stock (W2) = 57%
The standard deviation of a two-stock portfolio's returns is given by
The standard deviation of this portfolio's returns IS 23.56%
