Answer: A, B, and C. ALL OF THE ABOVE!
Explanation:
They're all the correct answer.
Answer:
$3,642.50
Explanation:
For computing the average annual amount of net income (loss), first we have to compute the net income which is shown below:
The ending balance of retained earning = Beginning balance of retained earnings + net income - dividend paid
$9,700 = $0 + Net income - ($2,420 + $0 + $1,440 + $1,010)
$9,700 = $0 + Net income - $4,870
So, the net income is
= $9,700 + $4,870
= $14,570
Now the average annual amount of net income is
= 
= 
= $3,642.50
Answer:
The correct answer is option a.
Explanation:
Allocative efficiency means that all the available resources are used to produce that provides maximum utility for the society or which is most desired by society.
The points on the production possibility frontier show efficiency. The process of efficiently allocating resources involves determining the combination of outputs that will provide maximum satisfaction or utility to the society and is actually attainable.
Based on the supply and demand expressions given, and the price ceiling imposed, the result would be a shortage of 45 units.
The given expressions are:
Qd = 225 + 22.5
Qs = -22.5 + 1.5p
<h3>What would be the equilibrium price?</h3>
Quantity supplier = Quantity demanded
-22.5 + 1.5p = 225 - 3p
1.5p + 3p = 225 + 22.5
4.5p = 247.50
p = 247.50 / 4.5p
p = $55
<h3>What is the shortage or surplus?</h3>
Shortage = Quantity demanded - Quantity supplied
= (225 + 22.5 x 55) - (-22.5 + 1.5 x 55)
= 90 - 45
= 45 units
There will be a shortage of 45units.
Find out more on Price ceilings at brainly.com/question/2142981.
Answer:
The current value of the bond is $796.04
Explanation:
The current value of a bond is the present value of all the cash inflows expected from the bond in the form of an annuity of interest payments and the term end face value payment discounted by the required rate of return or market interest rates. Thus, the current price of this bond will be,
Interest payment from the bond per year = 1000 * 0.07 = $70
The present value of ordinary annuity formula is attached in the answer.
Price = 70 * [ (1 - (1+0.14)^-4) / 0.14 ] + 1000 / (1.14)^4
Price of the bond = $796.04