The present value of a deferred perpetuity is $1,938.89.
What is present value?
The present value of a prospective sum of money or cash flow stream given a specified return rate is known as its present value (PV). The present value of future cash flows is reduced by the discount rate, and the higher coupon rate, the lower the present value of future cash flows. The key to correctly valuing future cash flows, whether they are earnings or debt obligations, is determining the appropriate discount rate. The concept of present value states that a quantity of funds today is worth greater than the same amount in the long term. In other words, money gained in the long term is not as valuable as money received today.
The present value of a deferred perpetuity that pays $141 annually with the first payment occurring at year 5 is $1,938.89. This can be calculated by taking the present value of an ordinary annuity formula, which is PV = A / (1 + r)^n, and adding 5 to n. This gives the equation PV = A / (1 + r)^(n + 5), which can be simplified to PV = A / (1 + r)^n * (1 + r)^5. Thus, the present value is $141 / (1 + 0.06)^10 * (1 + 0.06)^5, which equals $1,938.89.
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Answer:
b
Explanation:
extra cards and id makes it easier for people to steal (pickpocket) and get into accounts and all of the others would make it easy
Answer:
E. Purchasing inputs such as raw materials, resources, equipment and supplies
Explanation:
In business, <u>Procurement</u><u> </u>is the process of acquiring goods/services in order to support operational activities.
It includes all the aspects related to a purchase: price ( estimates, biddings ) , payment terms, good specifications, quality, delivery, volumes, etc.
Answer:
Resize Objects and Relocate Objects
Explanation:
I did it :)))))
Answer:
C. y = 11000(1.086)^7
Explanation:
Given the following data;
Principal = $11,000
Interest rate = 8.6% = 8.6/100 = 0.086
Time = 7 years
To derive a mathematical expression, we would use the compound interest formula;
Where;
A is the future value.
P is the principal or starting amount.
r is annual interest rate.
t is the number of years for the compound interest.
Substituting into the formula, we have;
A = $19,580
