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weeeeeb [17]
3 years ago
6

Kern Company deposited $1,000 in the bank on January 1, 2017, earning 8% interest. Kern Company withdraws the deposit plus accum

ulated interest on January 1, 2019. Compute the amount of money Kern withdraws from the bank assuming that interest is compounded (a) annually, (b) semiannually, and (c) quarterly.
Business
1 answer:
GenaCL600 [577]3 years ago
7 0

Answer:

Instructions are listed below.

Explanation:

Giving the following information:

Kern Company deposited $1,000 in the bank on January 1, 2017, earning 8% interest. Kern Company withdraws the deposit plus accumulated interest on January 1, 2019.

We need to use the following formula:

FV= PV*(1+i)^n

A) i= 0.08 n=2

FV= 1000*(1.08^2)= $1,166.4

B) i= 0.08/2= 0.04    n= 4

FV= 1,000*(1.04^4)= $1,169.86

C) i= 0.02    n= 8

FV= 1,000*(1.02^8)= $1,171.66

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You have data showing demand for plumbing services rising for each of the last five years. This would best be displayed on a:
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A person is faced with undertaking these four activities on Monday – watch a movie, visit a
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Williams Company plans to issue bonds with a face value of $600,000 and a coupon rate of 8 percent. The bonds will mature in 10
gulaghasi [49]

Answer:

Decide the issuance of cost of the bonds:  

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Coming up next are three general standards regarding bonds issue cost:  

  1. On the off chance that the coupon pace of the security is equivalent to the market loan fee, at that point the security is said to be given at standard.  
  2. On the off chance that the coupon pace of the security is more prominent than the market financing cost, at that point the security is said to be given at premium.  
  3. On the off chance that the coupon pace of the security is lower than the market loan cost, at that point the security is said to be given at rebate.  

In the current case, both the coupon rate and the market premium are 8% and are equivalent. Thus, the issue cost of bonds is equivalent to the standard worth. That is $600,000.

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3 years ago
The Penn Railways has a 7-year, 6.5 percent semiannual coupon bond outstanding with a $1,000 par value. The bond has a yield to
Nuetrik [128]

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The increase in yield to maturity from 5.5% to 7% will cause the price of the bond to fall from $ 1,057.46  to $ 972.70  

Explanation:

In order to ascertain the impact on the bond of a sudden increase in the yield to maturity from 5.5% to 7%, the present value of the bond, the current price is computed using yield of maturity of 5.5% and 7% respectively.

In calculating the present value, a discounting factor is used to state today's value of the future cash flows from the bond, given as 1/(1+r)^N, where r is the yield to maturity divided by 2 , in order to show that the bond is a semi-annual  interest paying bond.The fact that the bond is a semiannual one means interest would be paid 14 times( 7 years *2)

The present value is computed in the attached.

Download xlsx
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