The correct answer is - allows managers to use the normal distribution as the basis for building some control charts.
<u>Explanation:</u>
It is the theorem that allows inference from a random sample. It says that:
• The sample mean will likely be towards the population mean within a margin of error
• The margin of error is a multiple of the standard error, which is the standard deviation divided by the square root of the sample size. The multiple is determined by the degree of statistical confidence you’re looking for, and the normal deviate corresponding to that — 1.65 for 90% confidence, 1.96 for 95% confidence, etc.
Answer:
The correct option is D,$42,000
Explanation:
The balance on Maxwell capital account=market value of building contributed less the mortgage on the building
market value of the building is $89,000
Mortgage on the building is $47,000
balance on Maxwell capital account=$89,000-$47,000
balance on Maxwell capital account=$42000
The correct option is D.
Care must taken so that one does include the cash of $38,000 contributed by Smart in Maxwell's capital account balance calculation,otherwise one would have concluded that option E,$80,000($42,000+$38,000)
The best and most correct answer among the choices provided by your question is the fourth choice or letter D.
<span>An example of a basic requirement for a fulfilling career is grabbing opportunities to learn and grow.</span>
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The pharmaceutical example whereby the high-risk, high-return strategy is employed would be characterized by: d. related diversification.
<h3>What is Related Diversification?</h3>
Related diversification can be described as a scenario whereby a firm ventures into a new industry in which there are similarities in the business lines of the new and old industry.
In most cases, related diversification, is a strategy where the existing products and services have much similarity with the new ones that are being developed.
Therefore, the pharmaceutical example whereby the high-risk, high-return strategy is employed would be characterized by: d. related diversification.
Learn more about related diversification on:
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