Answer:
The carrying value of the bonds immediately after the first interest payment is $434,300.
Explanation:
Face value of the bond = $440,000
Proceeds from bond issue = $434,000
Discount on bond payable = Face value of the bond - Proceeds from bond issue = $440,000 - $434,000 = $6,000
Total number of seminual = Number of years of bond maturity * Number of semiannual in a year = 10 * 2 = 20
Discount amortizaton per semiannual = Discount on bond payable / Total number of seminual = $6,000 / 20 = $300
Carrying value after first interest payment = Proceeds from bond issue + Discount amortizaton per semiannual = $434,000 + $300 = $434,300
Therefore, the carrying value of the bonds immediately after the first interest payment is $434,300.
Answer:
Explained below:
Explanation:
The basic similarity between TQM and Six Sigma quality-management techniques is that each one is a quality control approach and the basic difference between Six Sigma and TQM is the method that each one addresses quality check.TQM determines quality up to that level to which a product attends standards designed inside the company while Six Sigma trades the representation of quality to a relational one, maintaining that quality is based on the fewer number of lacks, which is necessary to be eliminated as much as attainable.
4(x + 1)
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Answer:
c. Events
Explanation:
REA is the acronym for Resource, event, agent. It is a model employed by the Accounting Information System (AIS). REA comprises three (3) categories of elements.
- Resource ( inventory, cash)
- Event (sale, purchase)
- Agent (customer, employees)
REA a technique used for documentation, and it represents a portion of an entity-relationship diagram.
During the different evaluation of business cycles, the minimum cardinalities of the event are usually the same. It is not altered, i.e., they remain 0 despite each business cycle component when REA diagrams are fused.
Answer:
14.35%
Explanation:
Simon Software Co
rs= 12%
D/E = 0.25
rRF= 6%
RPM= 5%
Tax rate = 40%.
We are going to find the firm’s current levered beta by using the CAPM formula which is :
rs = rRF+ RPM
12%= 6% + 5%
= 1.2
We are going to find the firm’s unlevered beta by using the Hamada equation:
=bU[1 + (1 −T)(D/E)]
Let plug in the formula
1.2= bU[1 + (0.6)(0.25)]
1.2=(1+0.15)
1.2= 1.15bU
1.2÷1.15
1.0435= bU
We are going to find the new levered beta not the new capital structure using the Hamada equation:
b= bU[1 + (1 −T)(D/E)]
Let plug in the formula
= 1.0435[1 + (0.6)(1)]
=1.0435(1+0.6)
=1.0435(1.6)
= 1.6696
Lastly we are going to find the firm’s new cost of equity given its new beta and the CAPM:
rs= rRF+ RPM(b)
Let plug in the formula
= 6% + 5%(1.6696)
= 14.35%
