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Vera_Pavlovna [14]
3 years ago
10

Suppose that Jack and Sophia and Hal enter into an agreement for the sale of the business without the non-competition agreement.

Jack states that he would probably sign the non-competition agreement if they included an extra $100,000. A month later, Hal and Sophia bring Jack $100,000. What is the result?A. Jack cannot change his mind, since he stated that he would probably accept $100,000 additional for the non-competition agreement.B. If Jack does not accept the $100,000, he may not sell the frozen food, but only for a reasonable amount of time.C. If Jack does not accept the $100,000, there is a valid contract for the sale of the business, without a non-competition clause.D. If Jack does not accept the $100,000, there is no valid contract for the sale of the business or for the non-competition agreement.
Business
1 answer:
natta225 [31]3 years ago
7 0

Answer:

The answer is: C) If Jack does not accept the $100,000, there is a valid contract for the sale of the business, without a non-competition clause.

Explanation:

Non competition clause (NCC) is a legal contract that binds one party to not work for or start a rival company (in the same trade) that will compete against the other party.

In this case, Jack said he would probably agree to sign a NCC if they paid him $100,000 more, but he never said he would sign for sure the NCC. So Jack can refuse to sign the NCC and reject the extra $100,000. The selling contract would still be valid, it was never stated that if no NCC was signed, then the contract would be dismissed.  

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A corporate bond with a 6.5 percent coupon has 15 years left to maturity. It has had a credit rating of BBB and a yield to matur
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Answer:

Price change in dollars = $104.22

% decrease in price of dollars = 11.13%

Explanation:

We assume the corporate bond have a face value of $1,000

Face Value = $1000

Coupon = 6.5%*1000/2 =32.50

Number of Periods = 15*2 =30

Semi annual rate of BBB bond = 7.2%/2 =3.6%

Price of BBB Bond = PV of Coupons + PV of Par Value =

Price of BBB Bond = 32.50*(((1-(1+3.6%)^-30)/3.6%)+1000/(1+3.6%)^30

Price of BBB Bond = $936.43

Semiannual Discount Rate for BB bond = 8.5%/2 = 4.25%

Price of BB Bond = PV of Coupons + PV of Par Value

Price of BB Bond = 32.50*(((1-(1+4.25%)^-30)/4.25%)+1000/(1+4.25%)^30

Price of BB Bond= $832.21

Price change in dollars = $936.43 - $832.21

Price change in dollars = $104.22

% decrease in price of dollars = $104.22 / $936.43

% decrease in price of dollars = 0.111295025

% decrease in price of dollars = 11.13%

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