Answer:
PV= $81,947.83
Explanation:
Giving the following information:
Future value= $95,000
Interest rate= 0.03
Number of periods= 5
To calculate the initial investment required to reach the objective, we need to use the following formula:
PV= FV/(1+i)^n
PV= 95,000/(1.03^5)
PV= $81,947.83
According to the principles of supply and demand, the price of a product increases, the amount supplied will also increase because there is positive relationship between price and quantity supplied.
<h3>Why when price increases supply also increases?</h3>
Economists States that there is a positive relationship between price and quantity supplied—that means a higher price leads to a higher quantity supplied and a lower price leads to a lower quantity supplied.
Principle of supply states that at a higher price, a producer is willing to produce more of a good.
Principle of demand states that at a higher price, a consumer is less willing to purchase a good.
Learn more about the principles of supply and demand here:-
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Answer:
Total cash collection= $530,000
Explanation:
Giving the following information:
<u>Sales:</u>
February $500,000
March $400,000
April $600,000
60% of the credit sales are collected in the month of sale, 30% in the month following sale, and 10% in the second month following the sale.
<u>Cash collection April:</u>
Cash collection credit sales from April= (600,000*0.6)= 360,000
Cash collection credit sales from March= (400,000*0.3)= 120,000
Cash collection credit sales from February= (500,000*0.1)= 50,000
Total cash collection= $530,000
Answer:
Results are below.
Explanation:
<u>To calculate the price of each bond, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
<u>Bond X:</u>
Coupon= (0.11/2)*1,000= $55
YTM= 0.09/2= 0.045
Years to maturiy= 11 years
Bond Price= 55*{[1 - (1.045^-11)] / 0.045} + [1,000/(1.045^11)]
Bond Price= 469.1 + 616.2
Bond Price= $1,085.3
<u>Bond Y:</u>
Coupon= (0.09/2)*1,000= $45
YTM= 0.11/2= 0.055
Years to maturiy= 11 years
Bond Price= 45*{[1 - (1.055^-11)] / 0.055} + [1,000/(1.045^11)]5
Bond Price= 364.16 + 554.91
Bond price= $919.07
