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PSYCHO15rus [73]
3 years ago
15

Fogerty Company makes two products, titanium Hubs and Sprockets. Data regarding the two products follow:

Business
1 answer:
Oliga [24]3 years ago
6 0

Answer:

                          Hubs Sprockets

Direct Materials   29            17

Direct Labor        13.3            5.7

Overhead            14.65          0.24

Unit Cost              56.95       22.94

Explanation:

<u><em>Labor:</em></u>

Hubs: 0.7 hours per unitx 19 labor rate = $13.3

Sprockets 0.3 x 19 = $5.7

<u><em>Direct Materials:</em></u>

Hubs $29

Sprockets $17

<u><em>Overhead rate</em></u>

Activity                         Pool   Hub          Sprockets

Machine Setups            225   125(55.56%) 100(44.44%)

Special processing 3900 3900    

<u>Machine Setups</u>

27,000 x 55.56% /13,000 units:  $   1.1538  

27,000 x 44.44% / 50,000 units  $  0.24

<u>Special Processing</u>

175,500/13,000 = $13.5

Total overhead

sprockets: $0.24

hubs: $14.65

Units cost:

hubs: 13.3  + 29 + 14.65 = 56.95

sprockets: 5.7 + 17 + 0.24 = 22.94

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Based on the amount it would cost to build the machine and the interest rate as well as the payoff, the following are true:

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a. The machine will take a year to build which means the payoff will only start coming in next year.

First find the present value of the perpetuity:

= 70 / 5%

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You then need to find the present value of the above in the current period:

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NPV is:

= 1,333 - 1,000 cost

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B. If the amount produced increases by 1%, you should use the Gordon Growth Model:

<em>= Next payoff / ( Interest - Growth)</em>

=70/ ( 5% - 1%)

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Take this to current year:

= 1,750 / 1.05

= $1,667

NPV will be:

= 1,667 - 1,000

= $667

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3 0
2 years ago
Even though most corporate bonds in the United States make coupon payments semiannually, bonds issued elsewhere often have annua
CaHeK987 [17]

Answer:

The current price of the bond would be € 898.87

Explanation:

Hi, we need to bring to present value the coupon payments and also the face value of the coupon in order to find the price of this bond, that can be done by using the following formula.

Price=\frac{Coupon((1+Yield)^{n}-1) }{Yield(1+Yield)^{n} } +\frac{FaceValue}{(1+Yield)^{n} }

Where:

Coupon = 1,000*0.078=78

Yield = 0.089 (or 8.9%)

Face Value= 1,000

n = 20 coupon payments

So, everything should look like this.

Price=\frac{78((1+0.089)^{20}-1) }{0.089(1+0.089)^{20} } +\frac{1,000}{(1+0.089)^{20} }

Price=717.13+181.74=898.87

Therefore, the price of this bond is € 898.87

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c. Share of customer

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