Answer:
$47,100
Explanation:
The amount to be invested is not more than 30 % of $157,000
=30% x $157,000
=30/100 x $157,000
=0.3 x $157,000
=$47,100
Answer:
Such a study is best characterized as a non-experimental study.
Explanation:
Non-experimental research is the study whereby a researcher cannot manipulate, control, or change the subjects of a research but instead, the researcher depends on observation, interpretation, or interactions to arrive at a conclusion. This means that in a non-experimental study, the researcher relies on surveys, correlations or case studies.
Non-experimental research has a great level of external validity because it is usually generalized to a bigger population. XYZ Corp making use of a survey is an example of non-experimental study.
Answer:
economic costs = $56,000
Explanation:
given data
seeds = $2,000
fertilizer = $3,000
pesticides = $6,000
earning = $45,000
solution
total Accounting cost of Mr. jernigan is
total Accounting cost of Mr. jernigan = $2,000 + $3,000 + $6,000
total Accounting cost of Mr. jernigan = $11,000
and
economic costs = accounting costs + opportunity costs
economic costs = $11,000 + $45,000
economic costs = $56,000
Answer:
6.35, 6.39 and 6.49
Explanation:
6.3% = 0.063
yield = 0.063 ×$1,000/ 0.992 yield = 0.063 ×$1,000)/ 0.992 ×$1,000)
Current yield = 0.0635, or 6.35 percent PV = $992 = 0.063× $1,000 / 2) ×{(1 - {1 / [1 + (r / 2)]26}) / (r/ 2)} + $1,000 / [1 + (r / 2)]26 r = .0639, or 6.39 percent EAR = [1 + .0639 / 2)]2 - 1 EAR = .0649, or 6.49
Answer:
The correct option is (A).
Explanation:
A statistical study is a process of making inferences about the population using the sample data.
In a statistical study the researcher first conducts an experiment and compute certain sample statistic. Then uses these sample statistics to derive conclusions about the population.
If the sample size is large enough then the sample statistics can be used to estimate the population parameter values.
Or using these sample statistic the researcher can apply a hypothesis test to determine whether the claim made about the population as a whole is true or not.
Thus, the correct option is (A).
