Answer:
$1023.98
Explanation:
Using the standard notation equation for annual payment and for arithmetic gradient to calculate the present worth of a unit's costs; we have the following corresponding expression.
P = A (P/A, i, n) & P = G (P/G, i, n)
where;
A = annual payment
G = arithmetic gradient
n = number of years
i = annual interest rate
From the question;
the payment period = compounding period
∴ quaterly interest rate = 3%
The present worth value of the unit's cost is therefore shown as
P = 90 (P/A, 3%, 12) + 2.5(P/G, 3%, 12)
P = 90(9.954) + 2.5(51.2481)
P = $1023.98
∴ The present worth value of the unit's cost = $1023.98
The market system is also known as capitalism, while the command system is also known as communism. The market system is owned by private ownership, businessman and companies, hence it has capitalism concept. The command system is owned by a community or public.
Hence it can be said that
The market system is also known as <u>capitalism</u>, while the command system is also known as <u>communism</u>.
Answer:
a in the long run, prices adjust, eliminating the relationship between inflation and unemployment
Explanation:
Philip's curve states that there is an inverse relationship between inflation and unemployment in the short run. However, in the long run, workers and consumers adapt to the new environment.
Answer:
Snyder Painting
If Snyder wants to reduce its non-value-added activities to the greatest extent possible, it should concentrate its efforts on reducing the amount of time and money it spends on
B. paint storage.
Explanation:
a) Identified Activities of Snyder Painting:
A. customer consultation.
B. paint storage.
C. site preparation and cleanup.
D. onsite paint application.
b) Non-value added activities are activities that are currently necessary and consume resources but do not add value to the company's product or service. For example, equipment set-up, parts inspection, recording job time, job scheduling, product storage, and customer billing. These activities should be reduced to the barest minimum in order to maximize value.
