If returns of S&P 500 stocks are normally distributed, what range of returns would you expect to see 95% of the time? Ba
se your answer on the information below. 19.72%
1 answer:
Answer: -29.75% to 52.33%
Explanation:
Given the Average return and the standard deviation, the range that is to be expected 95% of the time can be calculated by;
Upper bound = Average + (2 * standard deviation)
Lower Bound = Average - (2 * standard deviation)
Upper bound = 11.29% + (2 * 20.52%)
= 11.29% + 41.04%
= 52.33%
Lower bound = 11.29% - (2 * 20.52%)
= 11.29% - 41.04%
= -29.75%
The range is, -29.75% to 52.33%
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Answer and Explanation:
Answer and explanation attached
Beginning raw materials = ending raw materials +raw materials for production+issued raw materials- raw materials purchased -raw materials returned from production= $79800
Cost of goods manufactured =ending finished goods+cost of goods sold -beginning finished goods= $553000
Beginning work in progress inventory=
Ending work in progress + cost of goods manufactured + materials returned - manufacturing overhead applied- issued raw materials-direct labour wages =$105490
