Answer:
Answer is option A, i.e. systematic sampling.
Explanation:
Systematic sampling is the type of probability sampling method of selection of samples out of the given group of homogenous nature. In this method, every Kth sample is selected until the required amount is obtained. Here, Chrysler selects every 16th van until he is successful in obtaining the 80 vans. Thus, Chrysler is using a systematic sampling method here.
Answer:
the adjustment for estimated uncollectible accounts will require
b. Debit to Bad Debt Expense for $10,000.
Explanation:
There are two primary methods for estimating bad-debt expense. The first is an income-statement approach that measures bad debt as a percentage of sales.
Accout receivable at the end_ 80000
Credit sales_______________400000
Estimate________________ 2,50%
Debit bas debt expense______10000
Answer:
C. To earn a satisfactory return on investment.
Explanation:
The objective of the capital budgeting is that the company should have to do the investment in that thing which should be profitiable. In this, the company have the options i.e. either it selects the better investment or proposal for the enterprise
So as per the given situation, when the return on the investment is earn and it becames satisfactory so this represent the capital budgeting objective
Hence, the option c is correct
The correct answer should be 30 because you don't want too much pressure .
Answer:
The correct answer is letter "C": average person in the economy.
Explanation:
The Gross Domestic Product (GDP) measures the level of output of a country given a certain period -by quarter and year, usually. It considers <em>government expenditures, private investments, consumer spending, </em>and <em>net exports </em>(exports minus imports).
The GDP per capita represents the GDP per person and is calculated by dividing the GDP by the population of a country. GDP per capita represents an approximate of the expenses of an individual. Smaller richer countries such as Luxembourg or Switzerland tend to have higher GDP per capita.
