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NEW QUESTION: 1
관리자는 수익성있는 개인 보상 시스템을 구축 했음에도 불구하고 직원이 생산성을 향상하도록 동기를 부여하는 데 어려움을 겪습니다. 다음 중 어려움의 원인 일 가능성이 가장 높은 것은 무엇입니까?
A. 낮은 장기 오리엔테이션.
B. 낮은 불확실성 회피.
C. 높은 집단주의.
D. 높은 수준의 남성 성.
Answer: C
NEW QUESTION: 2
Ann, a user, reports that her computer was working this morning, but now the screen is blank. The power indicator for the monitor is on. Pressing the space bar or mouse does not fix the problem. Which of the following is the cause?
A. The operating system has encountered a stop error.
B. The screen saver has activated.
C. The monitor power cable is unplugged.
D. The video driver is not installed.
E. The video cable has become disconnected.
Answer: E
NEW QUESTION: 3
Which of the following reduces the potential impact of social engineering attacks?
A. Promoting ethical understanding
B. Security awareness programs
C. Compliance with regulatory requirements
D. Effective performance incentives
Answer: B
Explanation:
Explanation
Because social engineering is based on deception of the user, the best countermeasure or defense is a security awareness program. The other choices are not user-focused.
NEW QUESTION: 4
You are running a year-end bonus pool for your top credit analysts. You have 10 analysts, and you wish to recognize the top 3. How many different possible outcomes are there, if all three get the same bonus? How many different outcomes are there if the top analyst gets 50% of the bonus pool, the second best analyst gets 30%, and the third best gets 20%?
A. 720; 720.
B. 720; 120.
C. 120; 120.
D. 120; 720.
Answer: D
Explanation:
Explanation/Reference:
Explanation:
The combination, or binomial formula, gives the number of ways that k objects can be chosen from n items, without regard to the order of choosing. The formula is n_C_k = (n choose k) = n! / [k! *(n-k)!]. In this case, we have (10 choose 3) = 10! / [3! * 7!] = (10
* 9 * 8) / (6) = 120. In the second case, where the order chosen does matter, we need the general permutation formula, which gives the number of ways that k objects can be chosen from n items, with regard to order. The formula is n_P_k = n! / (n- k)!. Here, it is 10! / (10-3)! = 720. For permutations, we don't consider choosing analysts 3, 7, and 6 the same as choosing analysts 7, 3, and 6, so there are more combinations than under the combination formula.