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Sedaia [141]
3 years ago
9

A 6 percent, annual coupon bond is currently selling at a premium and matures in 7 years. The bond was originally issued 3 years

ago at par. Which one of the following statements is accurate in respect to this bond today?a. The face value of the bond today is greater than it was when the bond was issued.b. The bond is worth less today than when it was issued.c. The yield-to-maturity equals the current yield.d. The coupon rate is less than the current yield.e. The yield-to-maturity is less than the coupon rate.

Business
2 answers:
Ksju [112]3 years ago
8 0

Answer:

e. The yield-to-maturity is less than the coupon rate.

Explanation:

When the yield is lower than the coupon rate, the bond is considered to be trading at a premium.

Price of bond = Present value of future coupon payments and present value of par value to be recieved on the date of maturity, discounting is done athe the rate at which market is prevailing.

Hence, if the yield rate is the prevailing market rate,coupon rate is compared to yield rate to invest in bond because the coupon is more compared to market rate.

Thus the investors would be charged more than the par value which is being traded at premium in order to set off the benefit of the payments of coupon.

vekshin13 years ago
6 0

Answer and Explanation:

the answer is attached below

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The total cost​ (in dollars) of manufacturing x auto body frames is ​C(x)=60,000+400x. ​(A) Find the average cost per unit if 20
Nesterboy [21]

Answer:

a) Average price per unit = 700

b) average marginal cost = -1.5 dollars/frame

c) For 201 frames are produced = $698.5

Explanation:

Given Data:

C(x) = 60000 + 400x

a) Average cost for 200 units:

Total Cost of 200 units will be:

C(200) = 60000 + 400(200)

C(200) = 140,000

Total Cost of 200 units = 140,000

Average price per unit = Total Cost / number of units

Average price per unit = 140,000/200

Average price per unit = 700

b) Marginal Average Cost:

We know that marginal cost = C^{'}(x)

And the average marginal cost = \frac{d}{dx} \frac{C(x)}{x}

So,

= the derivative of (\frac{60,000 + 400(x)}{x})

= the derivative of (\frac{(60,000)}{x} + 400)

= \frac{-60,000}{x^{2} } + 0

So,

average marginal cost = \frac{-60,000}{x^{2} }

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average marginal cost = \frac{-60,000}{200^{2} }

average marginal cost = -1.5 dollars/frame

c) Average cost per frame if 201 frames are produced:

We already seen in the part b that, the average marginal cost is decreasing by 1.5 dollars /frame. So,

if 201 frames are produced the instead of 200 then the difference is of 1 frame and we discussed that average marginal cost of 1 frame is decreasing at 1.5 dollars per frame.

So,

As we know the average cost from part a = 700 dollars.

Therefore, for 201 item = 700 dollars -1.5 dollars

For 201 frames are produced = $698.5

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