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Alex Ar [27]
3 years ago
12

Tomkin Library System issues $5 million in bonds on January 1, 2021 that pay interest semi-annually on June 30 and December 31.

A portion of the bond amortization schedule appears below: Date Cash Paid Interest Expense Decrease in Carrying Value Carrying Value 01/01/2021 $ 5,500,000 06/30/2021 $ 250,000 $ 220,000 $ 30,000 5,470,000 12/31/2021 250,000 218,800 31,200 5,438,800 What is the stated annual interest rate?
Business
1 answer:
Alona [7]3 years ago
4 0

Answer:

10%

Explanation:

Cash paid as semiannual coupon payment is $250,000

semiannual annual interest rate=semiannual coupon payment/face value of the bond.

The face value of the bond is $5,000,000

stated semiannual rate of interest=$250,000/$5,000,000=5%

Stated annual rate of interest =semiannual rate of interest *2

stated annual rate of interest=5%*2=10%

The coupon rate quoted on Tomkin Library Systems is 10% per year

yield to maturity =$220,000/$5,500,000*2=8%

Since the coupon rate is higher than the yield ,the bond was issued at a premium of $500,000 above its face value of $5 million

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Using the Hypergeometric distribution principle, the probability of X = 3 in the function is 0.4396

Defining an hypergeometric distribution function :

P(X = k)  =  \frac{ \binom{r}{k} \binom{N - r}{n - k}  }{ \binom{N}{n} }

The parameters given :

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P(X = 3)  =  \frac{ \binom{4}{3} \binom{15 - 4}{10 - 3}  }{ \binom{15}{10} }  = \frac{ \binom{4}{3} \binom{11}{7}  }{ \binom{15}{10} }

Using Combination :

Recall : nCr = n! ÷ (n-r)!r!

Using a calculator :

P(X = 3)  =  \frac{ \binom{4}{3} \binom{15 - 4}{10 - 3}  }{ \binom{15}{10} }  = \frac{ \binom{4}{3} \binom{11}{7}  }{ \binom{15}{10}} =  \frac{(4 \times 330)}{3003}  =  \frac{1320}{3003}  = 0.4396

Therefore, the probability of X = 3 in the hypergeometric function is 0.4396 (rounded to 4 decimal places).

Learn more :brainly.com/question/6678286?referrer=searchResults

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