Answer:
a. Your trade will be executed at the bid price of 55.25.
b. Your trade will be executed at the ask price of 55.50.
Explanation:
First note that:
The bid price is the highest price a buyer will pay for a security.
The ask price is the lowest price a seller will accept for a security.
Therefore, we have:
a. Suppose you have submitted an order to your broker to buy at market. At what price will your trade be executed? (Round your answer to 2 decimal places.)
Since you are the buyer, your trade will be executed at the bid price of 55.25. This is because the bid price is the highest price you as a buyer will pay for a security.
b. Suppose you have submitted an order to sell at market. At what price will your trade be executed? (Round your answer to 2 decimal places.)
Since you are the seller, your trade will be executed at the ask price of 55.50. This is beecausee the ask price is the lowest price uou as a seller will accept for a security.
Answer:
Equilibrium price, p = 2.5
Equilibrium Quantity, Q = 22.5
Explanation:
The equation is:
Qd = 30 - 3p
Qs = 10 + 5p
At equilibrium, Quantity demanded equals quantity supplied
Equate Qd = Qs to find equilibrium price
30 - 3p = 10 + 5p
30 - 10 = 5p + 3p
20 = 8p
p = 20/8
P = 2.5
Substitute equilibrium price into Qd and Qs equation to find equilibrium Quantity
Qd = 30 - 3p
= 30 - 3(2.5)
= 30 - 7.5
= 22.5
Qs = 10 + 5p
= 10 + 5(2.5)
= 10 + 12.5
= 22.5
Therefore,
Equilibrium price, p = 2.5
Equilibrium Quantity, Q = 22.5
Answer:
$0
Explanation:
Data provided in the question
Borrowed amount from the bank = $90,000
Annual interest rate = 8%
Maturity date = March 31, 2019
Since it is mentioned in the question that, the interest and the principal were paid in cash on the maturity date so for the amount of cash that Abardeen had to pay for 2018 interest would be zero as the principal and the interest is paid for 2018
Answer:
To determine the total amount of money that I will have in my account at the time of my retirement, we must consider the total amount paid into the PIMCO account during the last 15 years, and add to this value the potential amount to be paid in the next 20 years in the Vanguard account.
Thus, during the previous 15 years, I have deposited 700 dollars per month in my PIMCO account, with which I have a cumulative total of $ 126,000 (700x12x15). Also, I will potentially deposit another $ 168,000 (700x12x20) in the Vanguard account for the next 20 years.
Therefore, over the 35 years of savings, once the time has come to retire, I will have $ 294,000 in my retirement investment.
