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Flauer [41]
3 years ago
13

Union Local School District has bonds outstanding with a coupon rate of 3.1 percent paid semiannually and 22 years to maturity.

The yield to maturity on these bonds is 3.4 percent and the bonds have a par value of $10,000.
What is the price of the bonds?
Business
1 answer:
arlik [135]3 years ago
5 0

Answer:

The price of the bond is $9,537.91

Explanation:

Coupon payment = $10,000 x 3.1 = $310 / 2  = $155

Number of period = n = 22 x 2 = 44 semiannual periods

Face Value = $10,000

Yield to maturity = 3.4% yearly = 3.4% /2 = 1.7% semiannually

Price of bond is the present value of future cash flows, to calculate Price of the bond use following formula:

Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]

Price of the Bond =$155 x [ ( 1 - ( 1 + 1.7% )^-44 ) / 1.7% ] + [ $10,000 / ( 1 + 1.7% )^44 ]

Price of the Bond = $155 x [ ( 1 - ( 1.017 )^-44 ) / 0.017 ] + [ $10,000 / ( 1.017 )^44 ]

Price of the Bond = $4,774.94 + $4,762.97

Price of the Bond = $9,537.91

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Harlamova29_29 [7]

Answer:

The cost of goods finished during October for Tonneau Corporation is 487,500.

Explanation:

Only two jobs,  Z1 & Z2 are finished during october. so, the cost of goods finished is given by:

cost of goods finished = Cost of Job Z1 + Cost of Job Z2

                                     = $32500 + $55000

                                     = $87,500

Therefore, The cost of goods finished during October for Tonneau Corporation is 487,500.

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3 years ago
All of the following costs are likely to decrease as a result of better quality EXCEPT: a. customer dissatisfaction costs. b. in
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Answer:

The correct answer is letter "E": maintenance costs.

Explanation:

As a result of improving products' quality, maintenance costs tend to rise. This scenario arises because the materials or knowledge necessary to improve the quality of the products tend to come with higher prices that companies are pushes to incur to keep customer satisfaction at its maximum level possible.

5 0
3 years ago
Karen is a senior manager at the american bank. a good part of her workday is spent in meetings with clients, subordinates at th
andre [41]

Answer:

C) meaningfulness

Explanation:

Psychological empowerment refers to the motivations of individual employees in their workplace environment and how they exercise control over it. It is defined by four main dimensions:

  1. meaningfulness refers to the value assigned to an individual's work in relation to the individual's personal values and beliefs. In this case, Karen is very busy and has a lo of work, but she still set aside time to do the activities or support the organizations that she that clearly believes in (Peta).
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5 0
3 years ago
The expected return and standard deviation of a portfolio that is 30 percent invested in 3 Doors, Inc., and 70 percent invested
kirill115 [55]

Answer:

For correlation 1 the standard deviation of portfolio is 0.433.

For correlation 0 the standard deviation of portfolio is 0.3191.

For correlation -1 the standard deviation of portfolio is 0.127.

Explanation:

The standard deviation of a portfolio is computed using the formula:

\sigma_{P}=\sqrt{w^{2}_{1}\sigma_{1}^{2}+w^{2}_{2}\sigma_{2}^{2}+2\times r\times w_{1}\sigma_{1}w_{2}\sigma_{2}}

(1)

For <em>r</em> = + 1 compute the standard deviation of portfolio as follows:

\sigma_{P}=\sqrt{w^{2}_{1}\sigma_{1}^{2}+w^{2}_{2}\sigma_{2}^{2}+2\times r\times w_{1}\sigma_{1}w_{2}\sigma_{2}}\\=\sqrt{(0.30^{2}\times 0.51^{2})+(0.70^{2}\times 0.40^{2})+(2\times1\times0.30\times 0.51\times0.70\times 0.40)}\\=\sqrt{0.187489}\\=0.433

Thus, for correlation 1 the standard deviation of portfolio is 0.433.

(2)

For <em>r</em> = 0 compute the standard deviation of portfolio as follows:

\sigma_{P}=\sqrt{w^{2}_{1}\sigma_{1}^{2}+w^{2}_{2}\sigma_{2}^{2}+2\times r\times w_{1}\sigma_{1}w_{2}\sigma_{2}}\\=\sqrt{(0.30^{2}\times 0.51^{2})+(0.70^{2}\times 0.40^{2})+(2\times0\times0.30\times 0.51\times0.70\times 0.40)}\\=\sqrt{0.101809}\\=0.3191

Thus, for correlation 0 the standard deviation of portfolio is 0.3191.

(3)

For <em>r</em> = -1 compute the standard deviation of portfolio as follows:

\sigma_{P}=\sqrt{w^{2}_{1}\sigma_{1}^{2}+w^{2}_{2}\sigma_{2}^{2}+2\times r\times w_{1}\sigma_{1}w_{2}\sigma_{2}}\\=\sqrt{(0.30^{2}\times 0.51^{2})+(0.70^{2}\times 0.40^{2})+(2\times-1\times0.30\times 0.51\times0.70\times 0.40)}\\=\sqrt{0.016129}\\=0.127

Thus, for correlation -1 the standard deviation of portfolio is 0.127.

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