Answer:
the answer is A. exchange
hope this helps
Answer:
Monthly Interest rate = 0.475%
EAR = 5.85%
Explanation:
a.
APR = 5.7%
Monthly Interest rate = APR / n
Monthly Interest rate = 5.7% / 12
Monthly Interest rate = 0.475%
b.
APR = 5.7%
m = 12
EAR = [ ( 1 + (APR / m))^m] - 1
EAR = [( 1 + (0.057 / 12))^12] - 1
EAR = [( 1 + 0.00475 )^12] - 1
EAR = [( 1.00475 )^12] - 1
EAR = 1.0585 - 1
EAR = 0.0585
EAR = 5.85%
True monthly rate of interest is 0.475%
EAR is 5.85%
Answer:
When a financial friction is added to the short-run model it: shifts the MP curve up.
Explanation:
The short-run model, IS/MP model, describes the Investment-Savings/Monetary Policy model used by the US Federal Reserve to decrease the real interest rate through the Federal Funds rate, i.
The Federal Funds rate is the interest rate that commercial banks with excess reserves lend to others in deficit. The resulting shift occasions a decrease in the real interest rate which triggers an increase in the inflation rate, and vice versa. With such short-run changes in the interest rate, inflation and output is influenced in desirable directions by the Federal Reserve as a foundation to achieve long-term shifts in the AD-AS model.
The AD-AS model is a long-term model that describes Aggregate Demand and Aggregate Supply which impact long-term inflation, interest rates, and output.
Answer:
Date Account Titles and Explanation Debit Credit
Land $84,000
Common stock $12,000
Paid in capital in excess of par value $72,000
Workings:
Amount of Common stock = Number of shares * Paid in capital per share
= 6,000 shares * $2
= $12,000
Amount of excess of paid in capital = Market value of land - Amount of common stock
= $84,000 - $12,000
= $72,000
Answer:
Effective Interest Rate
Explanation:
Effective Interest Rate
The market interest rate is the real return on the bonds, or any interest offering investment. It is otherwise known as the effective interest rate. Moreover, there is an inverse relationship between the market interest rate and the value of bonds that means an increase in the market interest rate will result in a decrease in the market values of bonds.
