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IBM Db2 12 for z/OS Administrator
- Exam Number/Code : C1000-078
- Exam Name : IBM Db2 12 for z/OS Administrator
- Questions and Answers : 213 Q&As
- Update Time: 2019-01-10
- Price:
$ 99.00$ 39.00
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NEW QUESTION: 1
Brundon has modified blogs.css to include some custom font and colors for the Blog application. Which of the following will his CSS customization override after the necessary changes are permanently applied?
A. oneui3.css
B. oneuiStyle.css
C. IBMConnections.css
D. defaultTheme.css
Answer: D
NEW QUESTION: 2
Which three are supported upgrade processes for ESXi host? (Choose three.)
A. installing from CIFS share
B. using vSphere Auto Deploy
C. using a TFTP server
D. using an ESXCLI command
E. using Update Manager
Answer: B,D,E
Explanation:
Explanation/Reference:
Reference: https://docs.vmware.com/en/VMware-vSphere/6.5/vsphere-esxi-vcenter-server-65-upgrade- guide.pdf
NEW QUESTION: 3
DynamoDB 테이블에 초당 1000 개의 새 항목을 삽입하고 있습니다. 한 시간에 한 번 이러한 항목을 분석 한 후 더 이상 필요하지 않습니다. 프로비저닝 된 처리량, 스토리지 및 API 호출을 최소화해야 합니다.
이러한 요구 사항이 주어지면 분석 후 이러한 항목을 관리하는 가장 효율적인 방법은 무엇입니까?
A. 단일 테이블에 항목을 유지
B. 테이블을 삭제하고 시간당 새 테이블을 작성하십시오.
C. 24 시간 동안 개별적으로 항목 삭제
D. 시간당 새 테이블 만들기
Answer: B
NEW QUESTION: 4
The marketing department of a company is deciding on the price to charge for a key product. In setting this price, marketing needs to consider the price that a major competitor will charge for a similar product because the competitor's price will affect the demand for the company's product. Similarly, in setting its price, the competitor will consider what the company will charge. What is an appropriate mathematical technique for analyzing such a decision?
A. Probability theory.
B. Linear programming.
C. Sensitivity analysis.
D. Game theory.
Answer: D
Explanation:
Game (or decision) theory is a mathematical approach to decision making when confronted with an enemy or competitor. Games are classified according to the number of players and the algebraic sum of the payoffs. In a two-person game, if the payoff is given by the loser to the winner, the algebraic sum is zero and the game is called a zero-sum game. If it is possible for both players to profit, however, the game is a positive-sum game. Mathematical models have been developed to select optimal strategies for certain simple games.