Solution:
Barnes Corporation purchased 75 percent of Nobles’ common stock
During the year, Nobles reports net income of $40,000.
Hence, 75% of net income of Nobbles is attributable to Barnes Corporation.
Barnes reports for income from subsidiary prior to consolidation
= 40,000 x 75%
= $30,000
The Northern Hemisphere will be in summer with it is tilted towards the sun, and the Southern Hemisphere will be in winter because it is tilted away.
This is easy to remember because when one hemisphere is closer to the sun, it will be warmer.
This is an example of associative play.
It means that the children are in the same location, but not necessarily close to each other or playing together. Each of these kids has their own plan and agenda of how to bring the plan to fruition, and they are not really cooperating in order to build the fort.
The answer is option "<span>d. 125; 75".
</span>
Free market alludes to an economy where the legislature or government forces few or no confinements and directions on purchasers and sellers. In a free market, members figure out what items are created, how, when and where they are made, to whom they are offered, and at what value—all in light of free market activity.
Answer:
1. $1,250
2. $855.95
3. $3,333.33
4. $92.59
5. $46.32
6. $671.01
Explanation:
1.
$100 per year forever
Constant Cash flow every year forever is actually a perpetuity its present value is
PV of Perpetuity = Cash flow / rate of return
PV of $100 Perpetuity = $100 / 0.08 = $1,250
2.
$100 per year for 15 years
Constant Cash flow every year for specific time period is actually a Annuity its present value is
PV of annuity = P + P [ ( 1 - ( 1 + r )^-n ) / r ] = $100 + $100 [ ( 1 - ( 1 + 0.08 )^-15 ) / 0.08 ] = $855.95
3.
$100 per year grow at 5% forever
It is a growing perpetuity and its present value will be calculated as follow
Present value of growing perpetuity = Cash flow / Rate of return - growth rate
Present value of growing perpetuity = $100 / 0.08 - 0.05 = $3,333.33
4.
$100 once at the end of this year
Present value = P ( 1 + r)^-n = $100 ( 1 + 0.08 )^-1 = $92.59
5.
$100 once after 10 years
Present value = P ( 1 + r)^-n = $100 ( 1 + 0.08 )^-10 = $46.32
6.
$100 each year for 10 years @ 8%
PV of annuity = P + P [ ( 1 - ( 1 + r )^-n ) / r ] = $100 + $100 [ ( 1 - ( 1 + 0.08 )^-10 ) / 0.08 ] = $671.01
