The product that would most likely shift the aggregate supply curve is the domestic products. The answer is letter A. The aggregate supply curve shows a relationship that is inverse between the price level and the quantity of real Gross Domestic Product (GDP) purchased. This is because it will increase the future demand.
Answer:
The intrinsic value of Stock A is 500
Explanation:
According to the DDM method the formula for calculating the intrinsic value of a stock is
Upcoming Dividend/Required rate of return - Growth rate of stock.
Upcoming Dividend of Stock A= 5
Required rate of return on Stock A= 11% or 0.11
Growth rate on stock A= 10% or 0.10
Intrinsic value of stock A=
5/(0.11-0.10)=5/0.01=500
The intrinsic value of Stock A is 500
Answer:
the correct answer is D
D. If the end result from the second column is not 3, then the sum of the
numbers in the first column equal to the sum of the numbers in the
second column.
Explanation:
since e are given the first column operation of the numbers. The operational process is repeated on the number of the second column we can then conclude by choosing option <em>D if the end result from the second column is not 3, then the sum of the
numbers in the first column is equal to the sum of the numbers in the
</em>
<em>second column.</em>
Answer:
d. a matter of establishing relationships.
Explanation:
Selling involves creating a relationship with the prospect.
The sales relationship has the short-term value you get from the customer.
There is also the long-term life-time value of the customer to be considered.
Sales based on referrals are the easiest to obtain and give best value.
Good relationships give rise to refrrals.
Answer:
910.18
Explanation:
After Chin's down payment the amount borrowed is ...
(1 - 20%)($180,000) = 0.80·$180,000 = $144,000
The amount of the payment is given by the amortization formula ...
A = P(r/n)/(1 -(1 +r/n)^(-nt))
for P borrowed at rate r for t years, compounded n times per year.
A = 144000(0.065/12)/(1 -(1 +.065/12)^(-12·30)) = 910.18
The monthly loan payments will be 910.18.
