Answer:
The total surplus from Andrew's sale to Nick is $35.
Explanation:
The total surplus is the sum of producer surplus and consumer surplus.
The consumer surplus is the difference between the maximum price a consumer is willing to pay for a product and the price he/she actually has to pay.
While producer surplus is the difference between the minimum price a producer is willing to accept for a product and the price he/she actually gets.
Consumer surplus for Nick
= $80 - $60
= $20
Producer surplus for Andrew
= $60 - $45
= $15
Total surplus from generated from Andrew's sale to Nick
= $20 + $15
= $35
Answer:
The multiple choices are:
a. $200 Million
b. $50 Million
c. $1.4 Billion
d. $100 Million
The correct option is A,$200 million
Explanation:
The increase in cash recorded from the statement of cash flows prepared in the year plus the opening balance of cash at the beginning of the year gives the cash balance at the end of the year shown below:
Increase in cash in the year=cash flow from operations+cash flow from financing activities-cash flow used on investing activities
increase in cash in the year=$325+($500-$100)-$600=$125 million
cash at the end of the year=$125
+$75=$200 million
Answer:
$996,267.41
Explanation:
The Net Present Value of Alpha`s project can be determined by using the CFj Function of a Financial Calculator as follows :
<em>- $400,000 CF0</em>
<em>$325,000 CF1</em>
<em>$500,000 CF2</em>
<em>$400,000 CF3</em>
<em>$475,000 CF4</em>
<em>I/YR = 8%</em>
<em>Then, SHIFT NPV gives $996,267.41</em>
Thus, Alpha's net present value (NPV) is $996,267.41.
Answer:
a) $2000
b) $1,886.7925
C) $2,036.7925
Explanation:
First, the question states to determine the expected claim cost per policy
Expected Claim Cost represents the fund required to be paid by an insurer for a particular contract or a group of contracts as the case maybe. This is usually based on the policy taken.
A) Expected Claim Cost per policy
= (Policy Loss Value A x its probability) + (Policy Loss Value B x its probability) + (Policy Loss Value C x its probability)+(Policy Loss Value D x its probability)+ (Policy Loss Value E x its probability)
= ( (100000 x 0.005 )+ (60000 x 0.010) + (20000 x 0.02) + (10000 x 0.05) + 0 = $2000
Part B: discounted expected claim cost per policy
Since, the sum of $2000 is expected to be paid by the insurer by the end of the year, the interest to be earned based on the rate (discounting used)
=$2,000 ÷ (1 + 0.06)
= $1,886.7925
Part C:: Determine the Fair Premium
Fair Premium is calculated as follows
The discounted policy claim cost + the Processing Cost per application + The fair profit loading
= $1,886.7925+ $100+50 = $2,036.7925