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arlik [135]
2 years ago
4

Yehle Inc. regularly uses material Y51B and currently has in stock 460 liters of the material for which it paid $2,530 several w

eeks ago. If this were to be sold as is on the open market as surplus material, it would fetch $4.55 per liter. New stocks of the material can be purchased on the open market for $5.45 per liter, but it must be purchased in lots of 1,000 liters. You have been asked to determine the relevant cost of 720 liters of the material to be used in a job for a customer. The relevant cost of the 720 liters of material Y51B is:
a. $3,924
b. $5,450
c. $3,510
d. $3,276
Business
2 answers:
AURORKA [14]2 years ago
8 0

Answer:a. $3924

Explanation:

The product Y51B which is in stock was bought for $5.5 , selling at a surplus will be $4.5 , however the firm must consider the replacement cost of the material if it's used for the production and this is the cost that will be used to value Y51B for the new project. Which is $5.45 * 720 units which gives $ 3924

aleksklad [387]2 years ago
3 0

Answer:

3924

Explanation:

The relevant cost is the price of the actual quantity of materials to be used for the job. Although they can only buy in 1000, the relevant cost is the cost of buying the 720 liters of the material regardless of their surplus or loss.

relevant cost = 720 × 5.45 = $ 3924

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2 years ago
Following the completion of the bank reconciliation, an adjusting entry was made that debited cash and credited Interest Revenue
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2 years ago
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Answer:

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\frac{Nominal}{(1 + rate)^{time} } = PV

rate for each cashflow will be 11.5%

time will be the year of the cashflow

and the nominal each cash flow

<u>Project B:</u>

Year 1

\frac{18400}{(1 + 0.115)^{1} } = PV  

PV   16,502.24

Year 2

\frac{22700}{(1 + 0.115)^{2} } = PV  

PV   18,258.96

Year 3

\frac{51500}{(1 + 0.115)^{3} } = PV  

PV   37,152.04

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Year 1:

\frac{18400}{(1 + 0.115)^{1} } = PV  

PV   16,502.24

Year 2:

\frac{26300}{(1 + 0.115)^{2} } = PV  

PV   21,154.66

Year 3:

\frac{57100}{(1 + 0.115)^{3} } = PV  

PV   41,191.87

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Project A should be accepted NPV  3,948.77

6 0
2 years ago
Problem 3.10 Net Present Value. Assume that your firm wants to choose between two project options: Project A: $500,000 invested
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Answer:

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Given:

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NPV of project A = -500,000 + Present value of annuity of $150,000, 5 years at 13%

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NPV of project A = -500,000 + (150,000 × 3.5172)

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Since project B's NPV is higher than project A, project B is a better investment.

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