Answer:
D. Use an indirect approach to soften the blow.
Explanation:
Even though there really is no perfect method or strategy when rejecting a job application, many companies usually agree on using an indirect approach to soften the blow. This saves the receiver of the rejection from the pain that they may otherwise feel from a direct rejection, since a direct approach will make them feel as though the rejection is completely their fault.
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Answer: ethical
Explanation:
Gordon would like to win back his customer by giving him tickets to a major league baseball game, but he knows his company frowns on this type of activity. Gordon is facing ethical dilemma.
Ethical dilemmas, is a dilemma that has to do with morals and principles which involves an option that isn't ethically acceptable. In this scenario, Gordon's company doesn't support activities like giving free tickets to customers and at the same time, he wants to win back his customer. He is faced with ethical dilemma as he's aware that giving out the ticket won't be supported by his company even though to him,it feels like the right thing to do to win back his customer.
Answer:
Explanation:
There are many things in life that will seem overwhelming due to the how large and complex all of the data may be. The best way to get through these moments is to divide the task into smaller parts and sit down and dedicate time to it. For such a textbook divide the total amount of pages and read a little bit at a time, take breaks, reflect on what you have read, answer practice questions, and continue to the next group of pages. You will see after getting started that it is not as overwhelming anymore.
Based on other stores, and what their prices are too
Answer:
(n^2 + n)/2 ways
Explanation:
Each time you can climb 1 or 2 steps to the top (n steps)
Number of ways climbing 1 step to the top = n combination 1 = n!/(n-1)1! = n(n-1)!/(n-1)! = n
Number of ways climbing 2 steps to the top = n combination 2 = n!/(n-2)!2! = n(n-1)(n-2)!/2(n-2)! = (n^2 - n)/2
Total number of ways = n + (n^2 - n)/2 = (2n + n^2 - n)/2 = (n^2 + n)/2 ways