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KV - total capital investments in the investment project.
Let's notice that in this equation t = 0 corresponds to the termination moment
Buildings. Size h, considered as number of an interval of term
Recoupment, it is defined by consecutive summation of members of a number
The discounted incomes until the sum equal will be received
To volume of investments or exceeding it.
Let's designate the cumulative income at the moment of time m through Sm, then
And, time moment m is chosen in such a manner that
Then the time of recovery of outlay is approximately equal
It is obvious that on size of a time of recovery of outlay, besides intensity
Receipts of the incomes, essential influence is rendered by used norm
Discounting of incomes. It is natural that the least time of recovery of outlay
Corresponds to absence of discounting of incomes, monotonously increasing on
To measure of increase in the rate of percent.
In practice there can be cases, when a time of recovery of outlay of investments
Does not exist (or it is equal to infinity). In the absence of discounting this
The situation arises, only if the time of recovery of outlay is more than reception period
Incomes of industrial activity. At discounting of incomes term
Recoupment can not exist simply (to aspire to infinity) at
Certain parities between investments, incomes and norm
Let's define a time of recovery of outlay of the investment project for a case, when
The stream of payments is a constant.
For this purpose we will put in the formula (4.5) it (t) = P = const.
Then the sum
Is the sum of members of a geometrical progression.
At?, this sum is equal
Obviously, at any final h, Sh
Condition of existence of a total elapsed time of a recoupment h is performance
That is equivalent:
The inequality (4.7) can be used for an estimation of existence of term
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