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goblinko [34]
3 years ago
10

The U.S. government decides that the incomes of dairy farmers should be maintained at a level that allows the traditional family

dairy farm to survive. It therefore implements a price floor of $1 per pint and also agrees to buy any surplus milk produced at this price. The cost to the government of this policy will be ______ million dollars.
Business
1 answer:
luda_lava [24]3 years ago
5 0

Answer:

$2.8 billion per year

Explanation:

Currently the amount of surplus milk in the US is really high since the demand per capita for milk has decreased by 40% in the last 50 years. Excess milk is turned into cheese since it doesn't last very long, and the current amount of surplus cheese is 1.4 billion pounds.

If yous need on average 4 pints of milk per pound of hard cheese and 2 pints per pound of soft cheese, that means that the total surplus milk production is between 2.8 and 5.6 billion pints.

If the government is going to purchase that excess milk, then it is going to need at least $2.8 billion per year.

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If the appropriate discount rate for this bond is 6%, what would you be willing to pay for ABC’s bond?
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Question:

Suppose there is a bond in ABC Company that that pays coupons of 8.5%, and suppose that these coupons are paid annually.

Suppose the face value of the ABC bond is $1000 and the maturity is 11 years.

If the appropriate discount rate for this bond is 6%, what would you be willing to pay for ABC’s bond?

Answer:

Price of bond = $ 1197.17

Explanation:

<em>The value of the bond is the present value(PV) of the future cash receipts expected from the bond. The value is equal to present values of interest payment plus the redemption value (RV)</em>.  

Value of Bond = PV of interest + PV of RV  

The price of the bond can be worked out as follows:  

S<em>tep 1  </em>

<em>PV of interest payments </em>

Annual Interest payment =  8.5%× 1000 = 85

Annual yield = 6%

Total period to maturity (in years) = 11  

PV of interest =  

85 × (1- (1+0.06)^(-11)/)/0.06 = 670.38

<em />

<em>Step 2  </em>

<em>PV of Redemption Value </em>

= 1,000 × (1.06)^(-11) = 526.78

<em>Step 3:</em>

<em>Price of bond  </em>

670.38 + 526.78= 1,197.17

Price of bond = $ 1197.17

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