Answer:
1. B. The actual proportion of Greeks who believe they are suffering.
2. This is the proportion of Greeks in the sample considered, i.e p = 0.25
3. n = 250 phat - 25% — 0.25 z score - 5%/2 — 2.5 on each end — z = 1.9 se - use formula - .0470.25 +/- 1.9 x .027+: .3675 -: .1325.
4. A. wider
5. B. narrower
Explanation:
In this question, it is essential to estimate the actual population of Greeks that believe they are extremely poor and also suffering. This will be used for proper sampling. Furthermore, in the sample considered, it was discovered that the parameter point estimate is approximately 25% and a change in the sample size or confidence level will alter the interval.
Answer:
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Explanation:
The <em>expected return</em> is the weighted average of the expected returns in each scenario by its respective probability.
The <em>distribution of the holding period returns </em>(HPR) under three different scenarios is:
State of the economy Scenario #(s) Probability, p(s) HPR
HPR Boom 1 0.336 28.40%
Normal growth 2 0.414 7.90%
Recession 3 0.25 18.90%
The calculations are:


Answer:
The ending inventory balance is $158,400
Explanation:
The computation of the amount that Plunkett should report in ending inventory is shown below:
= Ending balance - goods purchased under FOB destination - goods held on consignment
= $219,000 - $44,800 - $15,800
= $158,400
hence, the ending inventory balance is $158,400
we simply applied the above formula so that the correct value could come
Answer:
Amount insurer pays = $7000
Amount Ashley pays = $3000
Explanation:
Given that
Deductible = 1000
Incured medical Bill's = 10,000
On a 80-20 coinsurance clause
The insurer pays 80% of incured cost minus deductible and Ashley pays 20% of incured cost plus deductibles.
Therefore
Amount insurer pays = (10000 × 0.8) - 1000
= 8000 - 1000
= $7000
Amount Ashley Pays = (10000 × 0.2) + 1000
= 2000 + 1000
= $3000
Answer:
Check th explanation
Explanation:
2a.
Here, we will have to apply the economic production quantity as we have to identify optimal production quantity to minimize the cost.
Annual Demand D = 60000
Working Days = 240
Daily Demand d= 60000/240 = 250
Production Rate p = 300
Set up cost S = 150
Holding cost H = 3
Economic Production Quantity Q = (2DS/(H*(1-(d/p))))^(1/2)
Q = (2*60000*150/(3*(1-(250/300))))^(1/2)
Q = 6000 units