Answer and Explanation:
The computation of the dollar markup and the selling price is shown below
The dollar markup is
= $590 × 20%
= $118
And, the selling price
= Cost + dollar markup
= $590 + $118
= $708
hence, the same would be relevant and considered too
Answer:
events
Explanation:
it is an emergency situations that needs to be answered quickly
Answer:
preferred habitat
Explanation:
According to the preferred habitat theory, if the expected returns from investment of a particular investment maturity is large enough, investors would shift from their preferred maturities.
In this question, there is a shift from the preferred maturity (short-term securities) to a long-term securities when interest rate changes
The pure expectations theory assumes that bonds of any maturity are perfect substitutes for each other. For example, if an investor buys a 10 year bond and holds it for 1 year, the return is the same as buying a 1 year bond. The theory also assumes that risk premium does not exist and a security only earns its risk free rate
Liquidity premium theory states that risk premium increases with the maturity of a bond. The theory predicts that the yield curve is upward sloping due to liquidity premium
According to the segmented market theory, each bond maturity segment can be thought of as a segment market in which yield are a function of the demand and supply for funds in that maturity.
Answer:
b
Explanation:
b :because an enconomic good is something you pay for
Answer:
824.28
Explanation:
Market price of a bond is the total sum of discounted coupon cashflow and par value at maturity. This is a 4-year bond with semi-annual payment so there will be 8 coupon payment in total. Let formulate the bond price as below:
Bond price = [(Coupon rate/2) x Par]/(1 + Required return/2) + [(Coupon rate/2) x Par]/(1 + Required return/2)^2 + ... + [(Coupon rate/2) x Par + Par]/(1 + Required return/2)^8
Putting all the number together, we have
Bond price = [(4.5%) x 1000]/(1 + 7.5%) + [(4.5%) x 1000]/(1 + 7.5%)^2 + ... + [(4.5%) x 1000 + 1000]/(1 + 7.5%)^8
= 824.28