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Merck provides an example of what can happen if a company deviates from its : Core values
<h3>What are core values?</h3>
The core values of an organization are those values we hold, which form the foundation on which we perform work and conduct ourselves.
The core value of a company are those enduring principles that govern it's fundamental conduct towards attainment of it's goals. It is usually a passionate pledge on the principles that the organization stands for.
Hence, Merck provides an example of what can happen if a company deviates from its core values.
Learn more about core values here : brainly.com/question/14595106
Answer:
1) The net income for the period ended December 31, 2018, is 68103.
2)The total liabilities and stockholders equity is 261615.
Explanation:
1) 1920 sales revenue is an unearned revenue since delivery will be made in 2019
Interest payable on note oct 1 :Interest =
[1 Oct - 31 Dec]
Interest receivable on march 1 :Interest= 
[1 Mar -31 -Dec]
Supplies used = 1850 unadjusted -980 ending inventory = 870
Insurance expired for the period =![[6200\times1/2 ] =3100 per year \times 9/12 =2325](https://tex.z-dn.net/?f=%5B6200%5Ctimes1%2F2%20%5D%20%3D3100%20per%20year%20%5Ctimes%209%2F12%20%3D2325)
[1april -31 dec ]
Answer:
The correct answer is the option B: is much stronger in mass manufacturing
Explanation:
On the one hand, China is the among the most powerful countries in the world and part of that is thanks to the fact that they are the number one country in the planet who dominates the mass manufacturing. Most of the products of the world have a component that is fabricated or ensambled in China. Therefore that most of the products have the well famous phrase "made in China". And that is also due to the fact that the population of the country is one of the most highers in the world as well and most of them are workers who produce in the factories.
On the other hand, India is the one who has develop world-class information-technology services.
Answer:
1. B. The actual proportion of Greeks who believe they are suffering.
2. This is the proportion of Greeks in the sample considered, i.e p = 0.25
3. n = 250 phat - 25% — 0.25 z score - 5%/2 — 2.5 on each end — z = 1.9 se - use formula - .0470.25 +/- 1.9 x .027+: .3675 -: .1325.
4. A. wider
5. B. narrower
Explanation:
In this question, it is essential to estimate the actual population of Greeks that believe they are extremely poor and also suffering. This will be used for proper sampling. Furthermore, in the sample considered, it was discovered that the parameter point estimate is approximately 25% and a change in the sample size or confidence level will alter the interval.
