Required Each of the following independent events requires a year-end adjusting entry. Show how each event and its related adjus

Answer:

• As explained below, with the individual’s score in the 0.03125 fraction of top candidates, they can anticipate securing a position.

Explanation:

Utilizing Chebyshev’s Theorem is key.

This theorem is valid for any dataset, irrespective of its shape.

Chebyshev's Theorem states that at least 1−1/k² of the data falls within k standard deviations from the mean.

For this data set, the specifics are:

• mean: 60
• standard deviation: 6
• score: 84

The number of standard deviations that 84 is from the mean can be calculated as:

• k = (score - mean) / standard deviation
• k = (84 - 60) / 6 = 24 / 6 = 4

Hence, the individual’s score is 4 standard deviations above the mean.

How significant is this?

According to Chebyshev’s Theorem, at least 1−1/k² of the data is within k standard deviations from the mean. Setting k = 4 gives us:

• 1 - 1/4² = 1 - 1/16 = 0.9375

• This implies that half of 1 - 0.9375 exceed k = 4: 0.03125

• Consequently, 1 - 0.03125 is below k = 4: 0.96875

With 70 job openings and 1,000 applicants, the ratio is 70/1,000 = 0.07, indicating the company seeks the top 0.07 of applicants.

Given the individual scores in the top 0.03125 of applicants, they can expect to obtain a job.

Answer:

full-service wholesalers

Explanation:

According to the situation described, the wholesale customers that require all the services listed in the question fall under the category of full-service wholesalers.

A full-service wholesaler provides a complete range of services including stocking inventory, offering credit options, managing a sales team, giving management support, and handling deliveries. Examples of full-service wholesalers are wholesale merchants and industrial distributors.