Answer:
The answers are:
- automobile insurers
- life insurance companies
- a life insurance policy
- longer
- longer-term
Explanation:
When a company may need money in a short notice (like auto insurers), they will need to make liquid investments. That means that they can turn their investments into cash very rapidly. Since T-bills are traded all the time, they are very liquid investments, although they aren't very lucrative investments.
On the other hand, companies that know that they will not be needing a lot money promptly (life insurance), can afford to invest in projects with a longer life span that can be more profitable also. Usually liquid investments have smaller rates of return, while long term investments have higher rates of return.
Answer: A.) $1,095
Explanation:
Bond value = $30,000
Rate = 7%
Period = 10 years
Issue price = $29,100
Bond value × rate :
30,000 × 0.07 = $2100
Semi annually:
$2100 / 2 = $1050
(Bond value - issue price) ÷ (period × 2)
($30,000 - $29,100) / (10 × 2)
$900 ÷ 20 = $45
$1050 + $45 = $1,095
Answer:
<u>Annual rate of return which will be earned from today is 5.89%</u>
Explanation:
FV = PV (1+r)^n
r is int Rate per anum abd n is balance period
10000 = 6700 ( 1 + r)^n
10000 = 6700 ( 1 + r)^7
( 1 + r)^7 = 10000 / 6700
= 1.4925
1+r = 1.4925^(1/7)
= 1.0589
r = 1.0589- 1
= 0.0589 i.e 5.89%
Answers and explanations:
1) A modification problem takes places when creating a database two different type of information is entered in the same chart row generating inaccuracy. The only form to solve this issue is creating a new row so each piece of information will be stored in one row particularly.
2) There are three (3) types of modification problems: the deletion problem (<em>the single row containing information from different themes can be deleted losing data</em>), the update problem (<em>new information entered could lead to more inconsistency</em>), and the insertion problem (<em>similar to deletion, a new row can be inserted instead of the row causing problem but information will be missing</em>).
Answer:
$1.33
Explanation:
Calculation for what will the year 4 dividend be
Using this formula
Year 4 dividend=[(Expected dividend yield×Stock price)×(1+Constant rate )]
Let plug in the formula
Year 4 dividend = [(.05 × $25) × (1+0.06)]
Year 4 dividend=(.05 × $25) × 1.06
Year 4 dividend=1.25×1.06
Year 4 dividend= $1.33
Therefore what will the year 4 dividend be if dividends grow annually at a constant rate of 6% is $1.33
