Answer:
a. 3,760
Explanation:
The computation is shown below:
Period Demand Weight Demand × weight
1 3,500 0.15 525
2 3,800 0.20 760
3 3,500 0.25 875
4 4,000 0.40 1,600
Total 3,760
We simply multiplied the demand with the weight to get the total.
Answer:
The monthly payment will be $434
Explanation:
Price of New car = $21,900
Price of old car exchanged = $2,350
Cash Payment = $850
Amount of Loan = $21,900 - $2,350 - $850
Amount of Loan = A = $18,700
Rate of interest = r = 6% = 0.06 = 0.005 per month
Number of total periods = 12 x 4 = 48
P = $18500 / { [ ( 1 + 0.005 )^48 ] - 1 } / [ 0.005 ( 1 + 0.005)^48 ]
P = $18500 / [ 0.2704891611 / 0.006352446 ]
P = $18500 / 42.58
P = $434.47
Answer:
Perfect Competition
Explanation:
Perfect competition is a market characterized by many buyers and sellers that have full information and faces no barrier in entry and exit of the markets. It is the ideal form of market structure where competition is at is greatest possible value. The numerous buyers and sellers are engaged in trade of a homogeneous good in the market. It is also characterized by no long run economic profit and no control over prices.
Answer:
$2000=Z/(1+i)^1+Z/(1+i)^2+Z/(1+i)^3
Explanation:
let Z be the annual minimum cash flow
The internal rate of approach can be used here, in other words, the rate of return at which capital outlay of $2000 is equal present values of future cash flows
In year 1, present value of cash =X/discount factor
year 1 PV=Z/(1+i)^1
year 2 PV=Z/(1+i)^2
year 3=Z/(1+i)^3
Hence,
$2000=Z/(1+i)^1+Z/(1+i)^2+Z/(1+i)^3
Solving for Z above would give the minimum annual cash flow that must be generated for the computer to worth the purchase
Assuming i, interest rate on financing is 12%=0.12
Z can be computed thus:
$2000=Z(1/(1+0.12)^1+(1/(1+0.12)^2+(1+0.12)^3)
$2000=Z*3.09497902
Z=$2000/3.09497902
Z=$646.21
Answer:
The answer is D
Explanation:
Intrinsic value can be found by simply using the following formula
Put intrinsic value = Strike Price - Current selling price
this gives,
PIV = $45 - $50 = $-5
A put intrinsic value cannot be vegetative as it can be exercised right now at the current price. Thus it is interpreted as 0.
Time value is calculated as follows
Time Value = Option Price - Intrinsic Value
This gives TV = $3.5 - $0 = $3.5
Hope this helps.
