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jek_recluse [69]
3 years ago
15

Pyrdum Corporation produces metal telephone poles. In the most recent month, the company budgeted production of 3,500 poles. Act

ual production was 3,800 poles. According to standards, each pole requires 4.6 machine-hours. The actual machine-hours for the month were 17,800 machine-hours. The standard variable manufacturing overhead rate is $5.40 per machine-hour. The actual variable manufacturing overhead cost for the month was $96,712. The variable overhead efficiency variance is:
Business
1 answer:
alekssr [168]3 years ago
6 0

Answer:

$1,728 U

Explanation:

Budgeted Production = 3500 poles

Actual production = 3800 poles

Standard machine hour/pole= 4.60

Total standard hours for actual production = 3800*4.60 = 17,480 machine hours

Actual machine hours for the month = 17,800 machine hours

Standard variable manufacturing overhead rate = $5.40 per machine hour

The actual variable manufacturing overhead cost = $96,712

Variable overheard Efficiency variance = (Standard overhead rate* (Actual hours - Standard hours)

= $5.40* (17,800- 17,480)

= $5.40 *320

= $1,728 U

The actual hours is more than standard hours. thus, it is an unfavorable variance.

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3 years ago
Consider four different stocks, all of which have a required return of 15 percent and a most recent dividend of $4.20 per share.
natka813 [3]

Answer:

Dividend yield for W = 5%

Dividend yield for X = 15%

Dividend yield for Y = 20%

Dividend yield for Z = 4.6%

Explanation:

For a constant growth stock Price =\frac{D1}{r-g}

If r is made subject of formula;  r=\frac{D1}{Price}+g = div yield + growth rate

For Stock W, given r = 15% and g= 10%; dividend yield = 15%-10%=5%

For Stock X, given r = 15% and g= 0%; dividend yield = 15%-0%=15%

For Stock Y, given r = 15% and g= -5%; dividend yield = 15%-(-5)%=20%                                      

For Stock Z, the price of the stock today is calculated as follows:

Price of the stock today = \frac{D1}{(1+ke)^1}+\frac{D2}{(1+ke)^2}+\frac{P2}{(1+ke)^2}.

where P2= \frac{D3}{ke-g}

Price of the stock today = \frac{4.2(1.2)}{(1+0.15)^1}+\frac{4.2(1.2)^2}{(1+0.15)^2}+\frac{4.2(1.2)^2(1.1)}{(0.15-0.1)(1+0.15)^2}=109.57

Therefore dividend yield =\frac[D1}{Price} = \frac{4.2(1.2)}{109.57}=4.6%

5 0
3 years ago
You are choosing between these four investments and you want to be​ 95% certain that you do not lose more than 8.00% on your inv
borishaifa [10]

Answer: B. Corporate Bonds and T-Bills

Explanation:

As you want to be 95% certain, this would require a 95% confidence interval.

With the given returns and standard deviations, the range of returns expected will be computed by;

Upper limit = Return + 2*SD

Lower limit  Return - 2*SD

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Upper Limit = 18.37% + 2 (38.79%)

= 96.0%

Lower Limit = 18.37% - 2 (38.79%)

= -59.2%

S&P 500

Upper Limit = 11.84% + 2(20.01%)

= 51.9%

Lower Limit =  11.84% - 2(20.01%)

= -28.2%

Corporate Bonds

Upper Limit = 6.47% + 2(6.98%)

= 20.4%

Lower Limit = 6.47% - 2(6.98%)

= -7.5%

T-Bills

Upper Limit = 3.46% + 2(3.14%)

= 9.7%

Lower Limit = 3.46% - 2(3.14%)

= -2.8%

The lower limit show the lowest return achievable given a 95% confidence level.

<em>Only </em><em>Corporate Bonds</em><em> and </em><em>T-Bills</em><em> will give a minimum that is above 8% so they should be chosen. </em>

5 0
3 years ago
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