Answer: longer than
Explanation:
The discounted payback period simply refers to the number of years that will be required for the cumulative discounted cash inflows to be able to cover a project's initial investment.
It should be noted that the discounted payback period for a project will be longer than the payback period for the project given a positive, non-zero discount rate. This is because the time value of money will be taken into consideration, hence, this will bring about a longer time.
Answer:
The correct answer is the option A: Diseconomies of scales.
Explanation:
To begin with, the concept known as <em>''diseconomies of scales''</em>, in the field of economics and management, refers to the situation where an organization finds itself in problems due to the fact that a large production is being produced by them and the coordination and management of that large production is beginning to cause trouble and that impacts in the fact that the company will produce good or services with an increase in the cost per unit of the products.
Answer:
$575.82.
Explanation:
Since Thomas owes $ 438 on his credit card, but only paid the minimum of $ 20, his debt is now $ 418 (438 - 20). A late fee of $ 39 will be added to this value, which will raise said sum to $ 457 (418 + 39). In turn, the interest rate for unpaid card balances is 26% per month. Therefore, next month his balance will be $ 575.82 (457 x 1.26).
<span>A typical married couple would probably be a. Gilbert would be for splitting the household chores on the basis of time spent on each task. However, it is a bit unusual to actually calculate the time it takes for each task. B. and c. doesn't make sense. D. is also valid, however.</span>
Answer:
The amount in the account on the 18th birthday = $ 25,645.41
Explanation:
<em>The investment can be described as an ordinary annuity. An ordinary annuity is a series of equal periodic cash flows that occur for a certain number of years</em>
<em>The amount the invest will accrue principal plus interest is known as the f</em><u><em>uture value</em></u><em> of the annuity</em>
It is determined as follows:
<em>FV = A × ( (1+r)^n -1 ) / r</em>
FV - ?, A = 1000. r - 4%- 0.04, n - 18
FV = 1,000× ( ( (1.04)^(18) - 1 )/ 0.04
= 1,000 × 25.64541288
= $ 25,645.41
The amount in the account on the 18th birthday = $ 25,645.41
