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Rainbow [258]
3 years ago
11

The standard direct labor cost per unit for a company was $30 (= $20 per hour × 1.5 hours per unit). During the period, actual d

irect labor costs amounted to $198,300, 10,100 labor-hours were worked, and 5,500 units were produced. Required: Compute the direct labor price and efficiency variances for the period. (Indicate the effect of each variance by selecting "F" for favorable, or "U" for unfavorable. If there is no effect, do not select either option.)
Business
1 answer:
Bad White [126]3 years ago
8 0

Answer:

Labor Price Variance = 3,700 F

Labor Efficiency variance = $37,000 U

Explanation:

Labor Price Variance = (Standard Rate - Actual Rate) \times Actual Hours

Standard Rate Given = $20 per hour

Actual Cost = $198,300

Standard Rate \times Actual Hours = $20 \times 10,100 hours = $202,000

Labor Price Variance = $202,000 - $198,300 = 3,700 Favorable

Labor efficiency Variance = (Standard Hours - Actual Hours) \times Standard Rate

Standard Hours for Actual Output = 5,500 \times 1.5 = 8,250 hours

Actual Hours = 10,100 hours

Standard Rate = $20 per hour

Labor Efficiency variance = (8,250 - 10,100) \times $20 = - $37,000 Unfavorable as the amount is negative.

Final Answer

Labor Price Variance = 3,700 F

Labor Efficiency variance = $37,000 U

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3 years ago
A University of Iowa basketball standout is offered a choice of contracts by the New York Liberty.
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<em>Calculating present values is a useful way to compare cases where money is to be received in the future. The higher the present value (when comparing cases where you get money), the better</em>. To calculate it, we make use of the next formula:

PV=\frac{C}{(1+r)^{n}}

Where PV: Present value,

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n: Number of periods that will have passed (in this case, we are talking about years).

Now, since we are getting money twice in each case (the first payment one year from today, and the final payment two years from today), we can restructure our present value formula to include these two payments. We will get something like this:

PV=\frac{C_1}{1+r}+\frac{C_2}{(1+r)^{2}}

<em>Notice how each fraction represents one of the payments received, with one having an 'n' of 1 year, and the other one having an 'n' of 2 years. C₁ and C₂ represent the first and the second payment, respectively.</em>

<em />

Now that we have our completed formula, let's review each contract's present value (PV) with the lowest interest rate (7%), just to see how it turns out. <em>Remember that 7% equals 0.07 in any formula</em>:

<em>Contract A) This one gives her $100,000 one year from today and $100,000 two years from today</em><em>.</em>

PV_{A,0.07}=\frac{100000}{1+0.07}+\frac{100000}{(1+0.07)^{2}}\\PV_{A,0.07}=93457.944+87343.873\\PV_{A,0.07}=180801.817dollars

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PV_{B,0.07}=\frac{132000}{1+0.07}+\frac{66000}{(1+0.07)^{2}}\\PV_{B,0.07}=123364.486+57646.956\\PV_{B,0.07}=181011.442dollars

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