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Zina [86]
3 years ago
14

Consider the following costs incurred in a recent period:Direct Materials $33,000Depreciation on Factory Equipment $12,000Factor

y Janitor's Salary $23,000Direct Labor $28,000Utilities for Factory $9,000Selling Expenses $16,000Production Supervisor's Salary $34,000Administrative Expenses $21,000What was the total amount of period costs listed above for the period?
Business
2 answers:
Lynna [10]3 years ago
8 0

Answer:  $37,000

Explanation:

Period costs are those costs that are not attributable to the production process so will mostly be administration expenses.

In the above, all expenses are related to the production whether directly or indirectly except selling expenses and admin expenses.

Period Costs = Selling Expenses + Admin expenses

= 16,000 + 21,000

= $37,000

asambeis [7]3 years ago
4 0

Answer:

$37,000

Explanation:

The following costs were incurred in a recent period

Direct Materials $33,000

Depreciation on Factory Equipment $12,000

Factory Janitor's Salary $23,000

Direct Labor $28,000

Utilities for Factory $9,000

Selling Expenses $16,000

Production Supervisor's Salary $34,000

Administrative Expenses $21,000

Therefore, the total amount of period cost can be calculated as follows

Total amount of period costs = Selling expenses + administrative expenses

= $16,000 + $21,000

= $37,000

Hence the total amount of period costs for the above period is $37,000

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Asset A and B have expected returns of 5% and 3% per year respectively. Their annual volatilities are both 20% and the correlati
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Answer:

1. Weight of A=0.5, Weight of B= 0.5

2. Asset A has the highest shape ratio. The weight of A and B in the optimal risky portfolio that has the highest shape ratio is:

Weight of A= 0.105, Weight of B= 0.895

Explanation:

Expected return of Asset A= 5%Expected return of Asset A= 5%

Expected return of Asset B= 3%

Annual volatilities of Asset A= 20%

Annual votalities of Asset B= 20%

1. Correlation coefficient = 30% = 0.3 < 1

Risk Free Rate = 1% =0.01

1. Weight of A and B in portfolio with minimal risk is:

Weight of A= β^2B - Cov (XAXB) /β^2A + β^2B - 2Cov (XAXB)

Therefore,

CovXAXB = PAB (Volatility of A) (Volatility of B)

= 0.3 × 0.2 × 0.2

= 0.012

Hence,

Weight of A= (0.2)^2 - 0.012 / (0.2)^2 + (0.2)^2 - 2(0.012)

Weight of A= 0.04 - 0.012 / 0.04 + 0.04 - 0.024

= 0.028/ 0.08 - 0.024

= 0.028/ 0.056

=0.5

Weight of A = 0.5

Weight of B= 1 - Weight of A

Weight of B= 1 - 0.5

Weight of B= 0.5

2. Shape ratio of A= RA - Rf / β

= 0.05 - 0.01 / 2

= 0.04/2

= 0.02 =20%

Shape ratio of B= RB - Rf / β

= 0.03 - 0.01/ 2

0.02 / 2

=0.01 = 10%

So, Asset A has the highest shape ratio

Cov (XAXB) = PAB (Volatility of A) (Volatility of B)

= 0.03 × 0.2 × 0.1

= 0.006

Weight of A= β^2B - Cov (XAXB) /β^2A + β^2B - 2Cov (XAXB)

Weight of A = (0.1)^2 - 0.006 / (0.2)^2 + (0.1)^2 - 2(0.006)

= 0.01 - 0.006 / 0.04 +0.01 - 0.012

= 0.004/ 0.05 - 0.012

= 0.004/ 0.038

= 0.105

Weight of A = 0.105

Weight of B= 1 - 0.105

Weight of B= 0.895

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