The short-run aggregate supply curve would be expected to increase (shift to the right) as a result of productivity increases or the price of key inputs falling.
<h3>What is an aggregate supply curve?</h3>
The aggregate supply curve is a curve that shows the total supply of products and goods and services. These total goods are the supply of products to the company that sells the goods.
The short-run aggregate supply curve gets right when the price of products decreases.
Thus, if productivity rises or the cost of essential inputs decreases, the short-run aggregate supply curve should rise (move to the right).
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Answer:
The correct answer to the following question is $430.241
Explanation:
Zero coupon bond which are also know as pure discount bond, are those bonds which are issued at discount and makes no periodic interest payments to the bearer.
Given information -
Face value at maturity - $1000
Yield to maturity - 8.8%
Number of years till maturity - $10
Current market price - maturity value / (1+ i) ^n
where i = yield to maturity, n = Number of years till maturity
= $1000 / (1+8.8%)^10
= $1000 / (1.088)^10
= $1000 / 2.32428
= $ 430.2407
= $430.241 ( approximately )
Circular flow is a model of economy in which major exchanges are showed as flow of money, food, goods, services and etc between economic agents. In circular flow, the flows of money and goods exchanges in a closed circuit but runs oppositely. Circular flow analysis is the basis of national accounts.
Answer:
% in T bills = 18.92%, % in P = 81.08%
Explanation:
Portfolio return = Weighted average return
Return of portfolio P = 0.14*0.6 + 0.10*0.4
Return of portfolio P = 0.124
Let % money in T bills be x
0.11 = 0.05*x + 0.124*(1-x)
0.11 = 0.05x + 0.124 - 0.124x
0.014 = 0.074x
x = 18.92%
Hence, % in T bills = 18.92%, % in P = 81.08%
Answer:
It will take 14 quarters (3.5 years) to reach $44,622.09 from $35,000 at an interest rate of 7% compounded quarterly.
Explanation:
Giving the following information:
PV= 35,000
FV= 44,622.09
i= 0.07/4= 0.0175
We need to calculate the number of quarters required to reach the objective. We will use the following formula:
n= ln(FV/PV) / ln(1+i)
n= ln(44,622.09/35,000) / ln(1.0175)
n= 14
It will take 14 quarters (3.5 years) to reach $44,622.09 from $35,000 at an interest rate of 7% compounded quarterly.
