Answer:
Rs. 5993.75
Explanation:
The computation of the cost of laying the path is given below:
= {area of(pool +path)- area of pool }
= ((45 + 3.5) × (20 + 3.5)) - (45 × 20)
= (48.5×23.5) - (45 × 20)
= 1139.75 - 900
= 239.75 square meters
Now the cost is
= 239.75 × 25
= Rs. 5993.75
Answer and Explanation:
Margin trades work this way because they allow them to extend the amount of money invested regardless of whether the security's price drops or rises. In a more simplified way, we can state that the margin trade allows that even if the price of a security goes up or down, the invested money presents a percentage of gain or loss much bigger than the original value. This is because this money was deposited as a loan guarantee, allowing interest to run on it, increasing it.
Answer:
Bond price= $1,793.62
Explanation:
Giving the following information:
Face value= $2,000
Number of periods= 17
Cupon rate= 0.077
YTM= 0.089
T<u>o calculate the price of the bond, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 154*{[1 - (1.089^-17)] / 0.089} + [2,000/1.089^17)
Bond Price= 1,324.21 + 469.41
Bond price= $1,793.62
Answer:
Which marketing management philosophy focuses on the question, "What do customers want and need?" -do research on its customers, competitors, and markets. -establish and maintain mutually satisfying relationships with customers.
Answer: I'll need $2,14,309.02 in my savings account in order to make tuition payments over the next four years.
We follow these steps in order to arrive at the answer:
In this question, we need to take into account that we need to pay 35% as taxes on interest earned.
So even though the interest rate on the deposit is 5%, only
will be available for use.
Hence, effectively the deposit will only earn
or 3.25% interest after taxes.
We'll compute the the Present Value of the annuity of 58,000 for four years at 3.25% interest in order to determine the amount that is needed today.
The Present Value of an Annuity formula is

Substituting the values in the equation above we get,


