Answer: $13125
Explanation:
The amount that the insurer will pay to settle this loss will be calculated thus:
= Insured claim × Insurance value / 80% of replacement value
= 15000 × 105,000 /80% × 150000.
= 15000 × 105,000 / 120000
= 13125
Therefore, the insurer will pay $13125
Answer:
E. a conflict between Accline Cars and its dealers.
Explanation:
As for the information provided,
We know a vertical conflict refers to a kind of conflict between two different people in the same channel of sales, in which they are not on the same level.
The conflict between Accline cars and its dealers is a conflict in the same chain, in between two different people, and at two different positions.
This clearly demonstrates that the conflict is in between the supplier and the dealer, within the same chain representing a vertical chain.
Answer:
greater than the expected price level
Explanation:
The short run aggregate supply curve shows graphically that the real output is more than its long run level when the price level is more than expected price level. When there is great expectation about inflation it shifts the short run Aggregate Supply curve outwards or to the right. Price level would then rise in the long run but real output would stay the same or unchanged.
Answer:
ii
Explanation:
Number of pounds remain same whether the expected production id 207,000 or 21,000 units. Direct labor hours vary with expected units of production. So, assignement based on direct labor hours is better for assigning costs to eact product
Answer:
correct answer is 4) $169,000.00
Explanation:
given data
received distributions totaling = $14,000
remaining benefits lump-sum = $155,000
solution
we know that substantial payment by as distribution method not subjected to the early distribution penalty
but lum sum amount distribution before age 59.5 is subject to 10% penalty
so here we can say till 59.5 year annuity payment not changed
so amount subject to the penalty is = $14000 + $155000
amount subject to the penalty is = $169000
so correct answer is 4) $169,000.00
