Answer:
D. the objective is to validate relationships and test hypotheses
Explanation:
In order to test hypothesis, a branch of statistics called "inferential statistics" is needed, and statistics, as it is well known, is a branch of mathematics (of applied mathematics).
Therefore, if you want to test an hypothesis and validate a relationship, you need to run a statistical study, and that study has to be fed with quantitative data.
Answer:
The correct answer is exclusive distribution; selective distribution; intensive distribution.
Explanation:
The exclusive distribution, as its name implies, consists of offering the product or service to a single marketer in order to generate impact at that point of sale; selective distribution corresponds to the sale of the product to a reduced number of marketers in order to start opening the market and offer the product in other areas; and intensive distribution consists of offering the product to a large number of distributors, seeking to expand the business to new places.
Answer:
25%
Explanation:
Accounting rate of return =( Net income from investment ÷ Cost of investment ) × 100
Net income from investment = $100,000
Cost of investment = $400,000
Required rate of return = ($100,000 / $400,000 ) × 100
= 0.25 × 100
= 25%
Answer:
26762.74
Explanation:
Prior service cost amortization for 2020 can be calculated by first calculating the average time until the employee's retirement. After calculating the average time until retirement we will divide the service cost at that time
Workings
average time until retirment = 1880/330
average time until retirment = 5.69 years
prior service cost amortization for 2020 = $152,280/5.69
prior service cost amortization for 2020 = $26762.74
Answer:
a. 0.75% per month
b. 2.25% per quarter
c. 4.5% semi- annually
d. 9% yearly
Explanation:
a. Computing the effective interest rate per payment period for the payment schedule which is monthly:
Effective rate (monthly) = Nominal rate (r) / Compounded monthly (m)
where
r is 9%
m is 12
Putting the values above:
= 9% / 12
= 0.75% per month
b. Computing the effective interest rate per payment period for the payment schedule which is quarterly:
Effective rate (quarterly) = Nominal rate (r) / Compounded quarterly (m)
where
r is 9%
m is 4
Putting the values above:
= 9% / 4
= 2.25% per quarter
c. Computing the effective interest rate per payment period for the payment schedule which is semi- annually:
Effective rate (semi- annually) = Nominal rate (r) / Compounded quarterly (m)
where
r is 9%
m is 2 (every 6 months)
Putting the values above:
= 9% / 2
= 4.5% semi- annually
d. Computing the effective interest rate per payment period for the payment schedule which is annually:
Effective rate (annually) = Nominal rate (r) / Compounded yearly (m)
where
r is 9%
m is 1 (end of the year)
Putting the values above:
= 9% / 1
= 9% yearly
